{"id":4800,"date":"2023-10-31T20:36:23","date_gmt":"2023-10-31T11:36:23","guid":{"rendered":"https:\/\/mathematicians.korea.ac.kr\/cfdkim\/?page_id=4800"},"modified":"2026-04-12T18:41:59","modified_gmt":"2026-04-12T09:41:59","slug":"publication","status":"publish","type":"page","link":"https:\/\/mathematicians.korea.ac.kr\/cfdkim\/publication\/","title":{"rendered":"Publication"},"content":{"rendered":"

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ORCID<\/a>:  0000-0002-0484-9189    <\/strong><\/p>\n

https:\/\/sciprofiles.com\/profile\/817797<\/a><\/p>\n

(h-index 48)<\/strong><\/p>\n

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Ph. D. Thesis (2002)  <\/strong>\u201cModeling and simulation of <\/strong>multi-component, multi-phase fluid flows\u201d.<\/strong><\/p>\n

Thesis advisor : Professor John Lowengrub<\/a><\/strong><\/h4>\n

Chapter 1<\/a>   Introduction<\/strong><\/h4>\n

Chapter 2<\/a>   Cahn-Hilliard Fluid Dynamics<\/strong><\/h4>\n

Chapter 3<\/a>   Cahn-Hilliard Equation with Degenerate Mobility<\/strong><\/h4>\n

Chapter 4<\/a>   Jet pinch-off in liquid-liquid systems with surface tension<\/strong><\/h4>\n

Chapter 5<\/a>  Cocontinuous morphologies in polymer blends (3D simulation)<\/strong><\/h4>\n

Chapter 6<\/a>  Ternary Cahn-Hilliard system<\/strong><\/h4>\n

Chapter 7<\/a>  Ternary Naiver-Stokes-Cahn-Hilliard system<\/strong><\/h4>\n

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  1. Conservative multigrid methods for Cahn-Hilliard fluids<\/a> \u2026 Junseok Kim, Kyungkeun Kang, and John Lowengrub, Journal of Computational Physics, 193(2), pp. 511-543, 2004.<\/li>\n
  2. The Black-Scholes equation          <\/strong><\/span>An accurate and efficient numerical method for the Black-Scholes equations \u2026 Darae Jeong, Junseok Kim, and In-Suk Wee, Commun. Korean Math. Soc. 24, No. 4, pp. 617-628, 2009.<\/span><\/li>\n
  3. An adaptive multigrid technique for option pricing under the Black-Scholes model<\/a> \u2026 Darae Jeong, Yibao Li, Yongho Choi, Kyoung-sook Moon, and Junseok Kim, J. KSIAM, Vol. 17, pp. 295-306, 2013. (NIMS)<\/span><\/li>\n
  4. A comparison study of ADI and operator splitting methods on option pricing models<\/a> \u2026<\/a> Darae Jeong and Junseok Kim, Journal of Computational and Applied Mathematics, Vol. 247, pp. 162-171, 2013. (NIMS)<\/span><\/li>\n
  5. An adaptive finite difference method using far-field boundary conditions for the Black-Scholes equation<\/a> \u2026<\/a> Darae Jeong, Taeyoung Ha, Myoungnyoun Kim, Jaemin Shin, In-Han Yoon, and Junseok Kim, Bulletin of Korean Mathematical Society, Vol. 51, pp. 1087-1100, 2014. (NIMS)<\/span><\/li>\n
  6. Comparison of numerical methods (Bi-CGSTAB, OS, MG) for the 2D Black-Scholes equation<\/a> \u2026<\/a> Darae Jeong, Sungki Kim, Yongho Choi, Hyeongseok Hwang, and Junseok Kim, J. Korean Soc. Math. Educ. Ser. B: Pure Appl. Math., Vol. 21, pp. 129-139, 2014. (NIMS)<\/span><\/li>\n
  7. A regime-switching model for exotic options on two assets and volatility smile<\/a> \u2026<\/a> Junseok Kim, Darae Jeong, and Dong-Hoon Shin, Automatica, Vol. 50, pp. 747-755, 2014. (NIMS)<\/span><\/li>\n
  8. Accurate and efficient computations for the Greeks of European multi-asset options<\/a> \u2026 Seunggyu Lee, Yibao Li, Yongho Choi, Hyeongseok Hwang, and Junseok Kim, J. KSIAM, Vol. 18, pp. 61-74, 2014. (NIMS)<\/span><\/li>\n
  9. Accuracy, robustness, and efficiency of the linear boundary condition for the Black-Scholes equations<\/a> \u2026<\/a> Darae Jeong, Seungsuk Seo, Hyeongseok Hwang, Dongsun Lee, Yongho Choi, and Junseok Kim, Discrete Dynamics in Nature and Society, Vol. 2015, Article ID 3590282015, 10 pages, 2015. (Finance)<\/span><\/li>\n
  10. An operator splitting method for ELS option pricing<\/a> \u2026 Darae Jeong, In-Suk Wee, and Junseok Kim, J. KSIAM Vol 14, No. 3, pp. 175-187, 2010.<\/span><\/li>\n
  11. A comparison study of explicit and implicit numerical methods for the equity-linked securities<\/a> \u2026<\/a> Minhyun Yoo, Darae Jeong, Seungsuk Seo, and Junseok Kim, The Honam Mathematical Journal, Vol. 37, pp. 441-455, 2015.<\/span><\/span><\/li>\n
  12. Robust and accurate method for the Black-Scholes equations with payoff-consistent extrapolation<\/a> \u2026<\/a> Yongho Choi, Darae Jeong, Junseok Kim, Young Rock Kim, Seunggyu Lee, and Minhyun Yoo, Commun. Korean Math. Soc. Vol. 30, pp. 297-311, 2015. (Finance)<\/span><\/li>\n
  13. A practical finite difference method for the three-dimensional Black-Scholes equation<\/a> \u2026<\/a> Junseok Kim, Taekkeun Kim, Jaehyun Jo, Minhyun Yoo, Yongho Choi, Seunggyu Lee, Hyeongseok Hwang, and Darae Jeong, European Journal of Operational Research, Vol. 252, pp. 183-190, 2016. (Finance)<\/span><\/li>\n
  14. Path Averaged Option Value Criteria for Selecting Better Options<\/a> \u2026 Junseok Kim, Minhyun Yoo, Hyeju Son, Seunggyu Lee, Myeong-Hyeon Kim, Yongho Choi, Darae Jeong, and Young Rock Kim, J. KSIAM, Vol. 20, pp. 163-174, 2016.<\/span><\/li>\n
  15. Accurate and efficient computations of the Greeks for options near expiry using the Black-Scholes equations<\/a> \u2026<\/a> Darae Jeong, Minhyun Yoo, and Junseok Kim, Discrete Dynamics in Nature and Society, Vol. 2016 ID 1586786, 2016. (NIMS)<\/span><\/li>\n
  16. Android application for pricing two-and three-asset equity-linked securities<\/a> \u2026 Hanbyeol Jang, Hyunsoo Han, Hayeon Park, Wonjin Lee, Jisang Lyu, Jintae Park, Hyundong Kim, Chaeyoung Lee, Sangkwon Kim, Yongho Choi, and Junseok Kim, J. KSIAM, Vol. 23, pp. 237-251, 2019.<\/span><\/li>\n
  17. A fast and robust numerical method for option prices and Greeks in a jump-diffusion model<\/a> \u2026<\/a> Darae Jeong, Young Rock Kim, Seunggyu Lee, Yongho Choi, Woong-Ki Lee, Jae-Man Shin, Hyo-Rim An, Hyeongseok Hwang, and Junseok Kim, J. Korean Soc. Math. Educ. Ser. B: Pure Appl. Math., Vol. 22, pp. 159-168, 2015. (Finance)<\/span><\/li>\n
  18. Mobile platform for pricing of Equity-Linked Securities<\/a>. Jian, W., Ban, J., Han, J., Lee, S., Jeong, D.  Journal of the Korean Society for Industrial and Applied Mathematics<\/i>, 21<\/i>(3), 181-202, 2017.<\/span><\/li>\n
  19. Fast pricing of four asset equity-linked securities using Brownian bridge<\/a> \u2026..<\/a> Changwoo Yoo, Yongho Choi, Sangkwon Kim, Soobin Kwak, Youngjin Hwang, Junseok Kim, J. KSIAM<\/strong>, Vol. 25, pp. 82-92, 2021,<\/span><\/li>\n
  20. Fast Monte-Carlo simulation for equity-linked securities<\/a> \u2026<\/a> Hanbyeol Jang, Sangkwon Kim, Junhee Han, Seongjin Lee, Jungyup Ban, Hyunsoo Han, Chaeyoung Lee, Darae Jeong, Junseok Kim, Computational Economics, Vol. 56, pp. 865-882, Dec. 2020.<\/span><\/li>\n
  21. Fast Android application for pricing Equity-Linked Securities<\/a> \u2026<\/a> Hanbyeol Jang, Hyundong Kim, Subeom Jo, Hanrim Kim, Seri Lee, Juwon Lee, and Junseok Kim, J. KSIAM, Vol. 24, pp. 79-84, 2020.<\/span><\/li>\n
  22. Super-fast computation for the three-asset equity-linked securities using finite difference method<\/a> \u2026<\/a> Chaeyoung Lee, Jisang Lyu, Eunchae Park, Wonjin Lee, Sangkwon Kim, Darae Jeong, and Junseok Kim, Mathematics 2020, 8, 307.<\/span><\/li>\n
  23. Efficient and accurate finite difference method for the four underlying asset ELS<\/a> \u2026<\/a> Hyeongseok Hwang, Yongho Choi, Soobin Kwak, Youngjin Hwang, Sangkwon Kim, and Junseok Kim , accepted, Journal of the Korean Society of Mathematical Education Series B: THE PURE AND APPLIED MATHEMATICS<\/strong>, 2021,<\/span><\/li>\n
  24. Finite difference method for the Black-Scholes equation without boundary conditions<\/a> \u2026<\/a> Darae Jeong, Minhyun Yoo, and Junseok Kim, Computational Economics, Vol. 51, pp. 961-972, 2018. (NIMS,KIAS)<\/span><\/li>\n
  25. Reconstruction of the time-dependent volatility function using the Black-Scholes model<\/a> \u2026<\/a> Yuzi Jin, Jian Wang, Sangkwon Kim, Youngjin Heo, Changwoo Yoo, Young Rock Kim, Junseok Kim, and Darae Jeong, Discrete Dynamics in Nature and Society, Vol. 2018, Article ID 3093708. (KIAS)<\/span><\/li>\n
  26. Reconstructing the local volatility surface from market option prices<\/a> \u2026<\/a> Soobin Kwak, Youngjin Hwang, Yongho Choi, Jian Wang, Sangkwon Kim, Junseok Kim,  Mathematics<\/strong>, 2022, 10, 2537. https:\/\/doi.org\/10.3390\/math10142537<\/a>.<\/span><\/li>\n
  27. Domain of influence of local volatility function on the solutions of the general Black-Scholes equation<\/a> \u2026<\/a> Hyundong Kim, Sangkwon Kim, Hyunsoo Han, Hanbyeol Jang, Chaeyoung Lee, and Junseok Kim, Journal of the Korean Society of Mathematical Education Series B: THE PURE AND APPLIED MATHEMATICS, 2020.<\/span><\/li>\n
  28. Reconstruction of the local volatility function using the Black-Scholes model<\/a> \u2026<\/a> Sangkwon Kim, Hyunsoo Han, Hanbyeol Jang, Darae Jeong, Chaeyoung Lee, Wonjin Lee, and Junseok Kim, Journal of Computational Science, Vol. 51, 101341, 2021.<\/span><\/li>\n
  29. Robust and accurate construction of the local volatility surface using the Black-Scholes equation<\/a> \u2026<\/a> Sangkwon Kim, Junseok Kim, Chaos, Solitons and Fractals, Vol. 150, 111116, 2021.<\/span><\/li>\n
  30. Applying least squares support vector machines to mean-variance portfolio analysis<\/a> \u2026<\/a> Jian Wang and Junseok Kim, Mathematical Problems in Engineering, Vol. 2019, Article ID 4189683, 10 pages, 2019.<\/span><\/li>\n
  31. Equity-linked security pricing and Greeks at arbitrary intermediate times using Brownian bridge<\/a> \u2026<\/a> Hanbyeol Jang, Jian Wang, and Junseok Kim, Monte Carlo Methods and Applications, Vol. 25, pp. 291-305, 2019.<\/span><\/li>\n
  32. Predicting Stock Price Trend using MACD Optimized by Historical Volatility<\/a> \u2026 Jian Wang and Junseok Kim, Mathematical Problems in Engineering, Vol. 2018, Article ID 9280590, 12 pages, 2018.<\/span><\/li>\n
  33. A hybrid Monte Carlo and finite difference method for option pricing<\/a> \u2026<\/a> Darae Jeong, Minhyun Yoo, Changwoo Yoo, and Junseok Kim, Computational Economics, Vol. 53, pp. 111-124, 2019. (KIAS)<\/span><\/li>\n
  34. Finite difference method for the two-dimensional Black-Scholes equation with a hybrid boundary condition<\/a> \u2026 Youngjin Heo, Hyunsoo Han, Hanbyeol Jang, Yongho Choi, and Junseok Kim, J. KSIAM, Vol. 23, pp. 19-30, 2019.<\/span><\/li>\n
  35. Finite difference method for the multi-asset Black-Scholes equations<\/a> \u2026<\/a> Sangkwon Kim, Darae Jeong, Chaeyoung Lee, and Junseok Kim, Mathematics 2020, 8, 391.<\/span><\/li>\n
  36. An efficient and robust numerical method for option prices in a two-asset jump-diffusion model<\/a> \u2026<\/a> Chaeyoung Lee, Wonjin Lee, Jian Wang, Hanbyeol Jang, Hyunsoo Han, Seongjin Lee, Kisung Yang, and Junseok Kim, Journal of the Korean Society of Mathematical Education Series B: THE PURE AND APPLIED MATHEMATICS, Vol. 27, pp. 231-249, 2020.<\/span><\/li>\n
  37. Optimal non-uniform finite difference grids for the Black-Scholes equations<\/a> \u2026<\/a> Jisang Lyu, Eunchae Park, Sangkwon Kim, Wonjin Lee, Chaeyoung Lee, Sungha Yoon, Jintae Park, Junseok Kim, Mathematics and Computers in Simulation, Vol. 182, pp. 690-704, April, 2021.<\/span><\/li>\n
  38. Co-movements between Shanghai Composite Index and some fund sectors in China \u2026<\/a> Jian Wang, Wei Shao, Chenmin Ma, Wenbing Chen, and Junseok Kim,  Physica A: Statistical Mechanics and its Applications, Vol. 573, 125981, 2021.<\/span><\/li>\n
  39. Non-uniform finite difference scheme for the three-dimensional time-fractional Black-Scholes equation<\/a> (\u2026 @)<\/a> Sangkwon Kim, Chaeyoung Lee, Wonjin Lee, Soobin Kwak, Darae Jeong, Junseok Kim,  Journal of Function Spaces<\/b><\/strong>, vol. 2021, Article ID 9984473, 11 pages, 2021.<\/span><\/li>\n
  40. Calibration of the temporally varying volatility and interest rate functions<\/a> (\u2026 cfdkim) <\/a> Eunchae Park, Jisang Lyu, Sangkwon Kim, Chaeyoung Lee, Wonjin Lee, Yongho Choi, Soobin Kwak, Changwoo Yoo, Hyeongseok Hwang, Junseok Kim, International Journal of Computer Mathematics<\/strong>, Vol. 99, pp. 1066-1079, May, 2022,<\/span><\/li>\n
  41. Mobile APP for computing option price of the four-underlying asset step-down ELS \u2026  Junseok Kim, Daeun Jeong, Hanbyeol Jang, Hyundong Kim, accepted,  J. KSIAM<\/b>, 2022.<\/span><\/li>\n
  42. Accurate and efficient finite difference method for the Black-Scholes model with no far-field boundary conditions (\u2026 cfdkim)<\/a> Chaeyoung Lee, Soobin Kwak, Youngjin Hwang, Junseok Kim, accepted, Computational Economics<\/strong>, 2023.<\/span><\/li>\n
  43. Efficient phase-field simulation of quantum dot formation in a strained<\/span> heteroepitaxial film<\/a> \u2026 S.M. Wise, J.S. Lowengrub, J.S. Kim, and W.C. Johnson, Superlattices and Microstructures, Vol 36(1-3), pp 293-304, 2004.<\/li>\n
  44. Conservative multigrid methods for ternary Cahn-Hilliard system<\/a> \u2026 Junseok Kim, Kyungkeun Kang, and John Lowengrub, Communications in Mathematical Sciences, Vol2, No. 1, pp. 53-77, 2004.<\/li>\n
  45. Surface-directed spinodal decomposition in a stressed, two-dimensional, thin film<\/a> \u2026 S.M. Wise, J.S. Kim, and W.C. Johnson, Thin Solid Films, Vol 473(1), pp. 151-163, 2005.<\/li>\n
  46. A hybrid method for higher-order nonlinear diffusion equations<\/a> \u2026 Junseok Kim and Jeanman Sur, Communications of the Korean Mathematical Society, 20, No. 1, pp. 179-193, 2005.<\/li>\n
  47. Three-dimensional phase-field simulation of self-assembled quantum dot formation<\/a> \u2026 Junseok Kim, Journal of Natural Science Vol7, pp. 32-41, 2006.<\/li>\n
  48. Quantum dot formation on a strain-patterned epitaxial thin film<\/a><\/u> \u2026 S. M. Wise, J. S. Lowengrub, J. S. Kim, K. Thornton, P. W. Voorhees, and W. C. Johnson, Applied Physics Letters, 87, pp 133102-1 \u2013 133102-3, 2005.<\/li>\n
  49. Phase-field modeling of step dynamics<\/a> \u2026 J. S. Lowengrub, Z. Hu, S. M. Wise, J. S. Kim, and A. Voigt,  MRS Proceedings, 859E, pp. JJ8.6.1-JJ8.6.6, 2005.<\/li>\n
  50. Numerical simulations of phase separation dynamics in a water-oil-surfactant system<\/a> \u2026 Junseok Kim, Journal of Colloid and Interface Science, Vol 303(1), pp. 272-279, 2006.<\/li>\n
  51. Analysis of cell growth in three-dimensional scaffolds<\/a> \u2026 James C.Y. Dunn, Wan-Yin Chana, Vittorio Cristini, J. S. Kim, John Lowengrub, Shivani Singha, and Benjamin M. Wu, Tissue Engineering, Vol 12 No. 4 pp. 705-716, 2006.<\/li>\n
  52. Adaptive mesh refinement for thin film equations<\/a><\/u> \u2026 Junseok Kim, Journal of the Korean Physical Society, Vol. 49\/5 pp. 1903-1907, 2006.<\/li>\n
  53. Solving the regularized, strongly anisotropic Cahn-Hilliard equation by an adaptive nonlinear multigrid method<\/a> \u2026 Steven Wise, Junseok Kim, and John Lowengrub, Journal of Computational Physics, Vol 226, pp. 414-446, 2007.<\/li>\n
  54. A numerical method for the Cahn-Hilliard equation with a variable mobility<\/a> \u2026 Junseok Kim, Communications in Nonlinear Science and Numerical Simulation, Vol 12, pp. 1560-1571, 2007.<\/li>\n
  55. Three-dimensional numerical simulations of a phase-field model for anisotropic interfacial energy<\/a> \u2026 Junseok Kim, Communications of the Korean Mathematical Society, 22, No. 3, pp. 453-464, 2007.<\/li>\n
  56. A second-order accurate non-linear difference scheme for the N-component Cahn-Hilliard system<\/a> \u2026 Hyun Geun Lee and Junseok Kim, Physica A Vol 387, pp. 4787-4799, 2008.<\/li>\n
  57. An unconditionally gradient stable adaptive mesh refinement for Cahn-Hilliard equation<\/a> \u2026 Junseok Kim and Hyong-Ohk Bae, Journal of Korean Physical Society, Vol. 53, No. 2, pp. 672-679, 2008.<\/li>\n
  58. A numerical method for the ternary Cahn-Hilliard system with a degenerate mobility<\/a> \u2026 Junseok Kim and Kyungkeun Kang, Applied Numerical Mathematics, Vol. 59, No. 5, pp.1029-1042, 2009.<\/li>\n
  59. A generalized continuous surface tension force formulation for phase-field models for immiscible multi-component fluid flows<\/a> … Junseok Kim, Computer Methods in Applied Mechanics and Engineering, Vol. 198, pp. 3105-3112, 2009. (CG)<\/li>\n
  60. A phase-field model for the pinchoff of liquid-liquid jets<\/a> \u2026 Chang-Hun Kim, Seung-Ho Shin, Hyun Geun Lee, and Junseok Kim, JKPS, Vol. 55, pp. 1451-1460, 2009 . (CG)<\/li>\n
  61. A Crank-Nicolson scheme for the Landau Lifshitz equation without damping<\/a> \u2026 Darae Jeong and Junseok Kim, Journal of Computational and Applied Mathematics, Vol. 234, pp. 613-623, 2010. (AJ)<\/li>\n
  62. A phase-field approach for surface area minimization of triply-periodic surfaces with volume constraint<\/a> \u2026 Seong-Deog Yang, Hyun Geun Lee, and Junseok Kim, Computer Physics Communications, Vol 181, pp. 1037-1046, 2010. (Scaffold)<\/li>\n
  63. On the long time simulation of the Rayleigh-Taylor instability<\/a> \u2026 Hyun Geun Lee, Kyoungmin Kim, and Junseok Kim, International Journal for Numerical Methods in Engineering, Vol 85, pp. 1633-1647, 2011. (CG)<\/li>\n
  64. A fast, robust, and accurate operator splitting method for phase-field simulations of crystal growth<\/a> \u2026 Yibao Li, Hyun Geun Lee, and Junseok Kim, Journal of Crystal Growth, Vol 321, pp. 176-182, 2011. (CELL)<\/li>\n
  65. The effects of mesh style on the finite element analysis for artificial hip joints<\/a> \u2026 Jae Min Shin, Dongsun Lee, Sungki Kim, Darae Jeong, Hyun Geun Lee, Junseok Kim, J. KSIAM Vol 15, No. 1, pp. 57-65, 2011. (AJ)<\/li>\n
  66. Numerical studies of the fingering phenomena for the thin film equation<\/a> \u2026 Yibao Li, Hyun Geun Lee, Woonjae Hwang, Daeki Yoon, Suyeon Shin, Youngsoo Ha, and Junseok Kim, International Journal for Numerical Methods in Fluids, Vol 67, pp. 1358-1372, 2011. (KOREA, MF)<\/li>\n
  67. Numerical optimization studies of a cooling system <\/a><\/span>for fire-fighting robots<\/span><\/a> \u2026 Mimi Kim, Junseok Kim, and Joong Yeon Lim, Research Institute For Industrial Technology, <\/span>Vol. 21, 2011.<\/li>\n
  68. Phase-field models for multi-component fluid flows<\/a> \u2026<\/a> Junseok Kim, Communications in Computational Physics, Vol 12, pp. 613-661, 2012. (MF)<\/li>\n
  69. A robust and accurate phase-field simulation of snow crystal growth<\/a> \u2026 Yibao Li, Dongsun Lee, Hyun Geun Lee, Darae Jeong, Chaeyoung Lee, Donggyu Yang, and Junseok Kim, J. KSIAM, Vol 16, pp. 15-29, 2012. (Seoul Science High)<\/li>\n
  70. Volume preserving immersed boundary methods for two-phase fluid flows<\/a> \u2026<\/a> Yibao Li, Eunok Jung, Wanho Lee, Hyun Geun Lee, and Junseok Kim, International Journal for Numerical Methods in Fluids, Vol 69, pp. 842-858, 2012. (CELL)<\/li>\n
  71. Finite element analysis of Schwarz P surface pore geometries for tissue engineered scaffolds<\/a> \u2026 Jae Min Shin, Sungki Kim, Darae Jeong, Hyun Geun Lee, Dongsun Lee, Joong Yeon Lim, and Junseok Kim, Mathematical Problems in Engineering, Vol. 2012, Article ID 694194, 2012. (Scaffold)<\/li>\n
  72. Mathematical model and numerical simulation of the cell growth in scaffolds<\/a> \u2026<\/a> Darae Jeong, Ana Yun, and Junseok Kim, Biomechanics and Modeling in Mechanobiology, Vol. 11, pp. 677-688, 2012. (Scaffold)<\/li>\n
  73. Analysis for the concept of smooth curve by velocity<\/a> \u2026 Myeongsuk Choi, Darae Jeong, Junseok Kim, Journal of Educational Research in Mathematics, Vol. 22, No. 1, 23-38. Feb 2012<\/span>.<\/li>\n
  74. A comparison study of the Boussinesq and the full variable density models on buoyancy-driven flows<\/a> \u2026<\/a> Hyun Geun Lee and Junseok Kim, Journal of Engineering Mathematics, Vol. 75, pp. 15-27, 2012. (CG)<\/li>\n
  75. Regularized Dirac delta functions for phase-field models<\/a> \u2026<\/a> Hyun Geun Lee and Junseok Kim, International Journal for Numerical Methods in Engineering, Vol. 91, 269-288, 2012. (RBC)<\/li>\n
  76. An efficient and accurate numerical scheme for Turing Instability on a predator-prey model<\/a> \u2026<\/a> Ana Yun, Darae Jeong, and Junseok Kim, International Journal of Bifurcation and Chaos, Vol. 22, 1250139, 2012. (Ana)<\/li>\n
  77. An immersed boundary method for simulating a single axisymmetric cell growth and division<\/a> \u2026<\/a> Yibao Li, Ana Yun, and Junseok Kim, Journal of Mathematical Biology, Vol. 65, pp. 653-675, 2012. (CELL)<\/li>\n
  78. A comparison study of phase-field models for an immiscible binary mixture with surfactant<\/a> \u2026<\/a> Yibao Li and Junseok Kim, European Physical Journal B, Vol. 85, 340, pp. 1-9, 2012. (RBC)<\/li>\n
  79. Phase-field simulations of crystal growth with adaptive mesh refinement<\/a> \u2026<\/a> Yibao Li and Junseok Kim, International Journal of Heat and Mass Transfer, Vol. 55, pp. 7926-7932, 2012. (RBC)<\/li>\n
  80. A numerical characteristic method for probability generating functions on stochastic first-order reaction networks<\/a> \u2026 Chang Hyeong Lee, Jaemin Shin, and Junseok Kim, Journal of Mathematical Chemistry, Vol. 51(1), pp. 316-337, 2013.<\/li>\n
  81. Three-dimensional volume-conserving immersed boundary model for two-phase fluids flows<\/a> \u2026<\/a> Yibao Li, Ana Yun, Dongsun Lee, Jaemin Shin, Darae Jeong, and Junseok Kim, Computer Methods in Applied Mechanics and Engineering, Vol. 257, pp. 36-46, 2013. (RBC)<\/li>\n
  82. Numerical investigations on self-similar solutions of the nonlinear diffusion equation<\/a> \u2026<\/a> Yibao Li and Junseok Kim, European Journal of Mechanics \u2013 B\/Fluids, Vol. 42, pp. 30-36, 2013. (RBC)<\/li>\n
  83. Buoyancy-driven mixing of multi-component fluids in two-dimensional tilted channels<\/a> \u2026<\/a> Hyun Geun Lee and Junseok Kim, European Journal of Mechanics \u2013 B\/Fluids, Vol. 42, pp. 37-46, 2013. (H.G. Lee)<\/li>\n
  84. Numerical simulation of the three-dimensional Rayleigh-Taylor instability<\/a> \u2026<\/a> Hyun Geun Lee and Junseok Kim, Computers and Mathematics with Applications, Vol. 66, 1466-1474, 2013. (H.G. Lee)<\/li>\n
  85. A phase-field model for articular cartilage regeneration from degradable scaffolds<\/a> \u2026<\/a> Ana Yun, Soon-Hyuck Lee, and Junseok Kim, Bulletin of Mathematical Biology, Vol. 75, pp. 2389-2409, 2013. (RBC, Ana)<\/li>\n
  86. Effect of confinement on droplet deformation in shear flow<\/a> \u2026<\/a> Haobo Hua, Yibao Li, Jeamin Shin, Ha-kyu Song, and Junseok Kim, International Journal of Computational Fluid Dynamics, Vol. 27, pp. 317-331, 2013. (RBC)<\/li>\n
  87. Level set, phase-field, and immersed boundary methods for two-phase fluid flows<\/a> \u2026<\/a> Haobo Hua, Jaemin Shin, and Junseok Kim, ASME, Journal of Fluids Engineering, Vol. 136, pp. 021301-1~021301-14, 2014. (RBC)<\/li>\n
  88. An accurate and robust numerical method for micromagnetics simulations<\/a> \u2026<\/a> Darae Jeong and Junseok Kim, Current Applied Physics, Vol. 14, pp. 476-483, 2014. (Korea Uni., Darae)<\/li>\n
  89. A new phase-field model for a water-oil-surfactant system<\/a> \u2026<\/a> Ana Yun, Yibao Li, and Junseok Kim, Applied Mathematics and Computation, Vol. 229, pp. 422-432, 2014. (Ana)<\/li>\n
  90. Adaptive mesh refinement for simulation of thin film flows<\/a> \u2026<\/a> Yibao Li, Darae Jeong, and Junseok Kim, Meccanica, Vol. 49, pp. 239-252, 2014.<\/li>\n
  91. Surface embedding narrow volume reconstruction from unorganized surface data set<\/a> \u2026<\/a> Yibao Li, Dongsun Lee, Chaeyoung Lee, Jihu Lee, Sanha Lee, Jisu Kim, Shinwoo Ahn, and Junseok Kim, Computer Vision and Image Understanding, Vol. 121, pp. 100-107, 2014. (SSHS, Dongsun)<\/li>\n
  92. A simple and robust boundary treatment for the forced Korteweg-de Vries equation<\/a> \u2026<\/a> Hyun Geun Lee and Junseok Kim, Communications in Nonlinear Science and Numerical Simulation, Vol. 19, pp. 2262-2271, 2014. (H.G. Lee)<\/li>\n
  93. Choindroitinase ABC I-mediated enhancement of oncolytic virus spread and anti tumor efficacy: A mathematical model<\/a> \u2026 Yangjin Kim, Hyun Geun Lee, Nina Dmitrieva, Junseok Kim, E. Antonio Chiocca, Balveen Kaur, and Avner Friedman, PLOS ONE<\/em>, Vol. 9, e1024992014.<\/li>\n
  94. Numerical analysis of energy-minimizing wavelengths of equilibrium states for diblock copolymers<\/a> \u2026 Darae Jeong, Jaemin Shin, Yibao Li, Yongho Choi, Jae-Hun Jung, Seunggyu Lee, and Junseok Kim, Current Applied Physics, Vol. 14, pp. 1263-1272, 2014. (Korea Uni, Brain Pool)<\/li>\n
  95. A hybrid numerical method for the phase-field model of fluid vesicles in three-dimensional space<\/a> \u2026<\/a> Jaemin Shin, Darae Jeong, Yibao Li, Yongho Choi, and Junseok Kim, International Journal for Numerical Methods in Fluids, Vol. 78, pp. 63-75, 2015. (RBC)<\/li>\n
  96. An efficient numerical method for evolving microstructures with strong elastic inhomogeneity<\/a> \u2026<\/a> Darae Jeong, Seunggyu Lee, and Junseok Kim, Modelling and Simulation in Materials Science and Engineering, Vol. 23, pp. 045007, 2015. (Bio)<\/li>\n
  97. Energy-minimizing wavelengths of equilibrium states for diblock copolymers in the hex-cylinder phase<\/a> \u2026<\/a> Darae Jeong, Seunggyu Lee, Yongho Choi, and Junseok Kim, Current Applied Physics, Vol. 15, pp. 799-804, 2015. (Bio)<\/li>\n
  98. The Allen-Cahn equation          <\/strong><\/span>An unconditionally gradient stable numerical method for solving the Allen-Cahn equation<\/span><\/a> \u2026 Jeong-Whan Choi, Hyun Geun Lee, Darae Jeong, and Junseok Kim, Physica A, Vol 388, No. 9, 2009. (MF)<\/span><\/li>\n
  99. An unconditionally stable hybrid numerical method for solving the Allen-Cahn equation<\/a> \u2026 Yibao Li, Hyun Geun Lee, Darae Jeong, and Junseok Kim, Computers and Mathematics with Applications, Vol. 60, No. 6, 2010. (AJ)<\/span><\/li>\n
  100. An efficient and accurate numerical algorithm for the vector-valued Allen-Cahn equations<\/a> \u2026<\/a> Hyun Geun Lee and Junseok Kim, Computer Physics Communications, Vol. 183, pp. 2107-2115, 2012. (RBC)<\/span><\/li>\n
  101. A hybrid FEM for solving the Allen-Cahn equation<\/a> \u2026<\/a> Jaemin Shin, Seong-Kwan Park, and Junseok Kim, Applied Mathematics and Computation, Vol. 244, pp. 606-612, 2014. (Mathematics, Korea)<\/span><\/li>\n
  102. A conservative Allen-Cahn equation with a space-time dependent Lagrange multiplier<\/a> \u2026<\/a> Junseok Kim, Seunggyu Lee, and Yongho Choi, International Journal of Engineering Science, Vol. 84, pp. 11-17, 2014. (Mathematics, Korea)<\/span><\/li>\n
  103. Mean curvature flow by the Allen-Cahn equation<\/a> \u2026<\/a> Dongsun Lee and Junseok Kim, European Journal of Applied Mathematics, Vol. 27, pp. 535-559, 2015. (Bio)<\/span><\/li>\n
  104. Motion by mean curvature of curves on surfaces using the Allen-Cahn equation<\/a> \u2026<\/a> Yongho Choi, Darae Jeong, Seunggyu Lee, Minhyun Yoo, and Junseok Kim, International Journal of Engineering Science, Vol. 97, pp. 126-132, 2015. (Bio)<\/span><\/li>\n
  105. A new conservative vector-valued Allen-Cahn equation and its fast numerical method<\/a> \u2026 Hyun Geun Lee and Junseok Kim, Computer Physics Communications, Vol. 221, pp. 102-108, 2017. (Bio)<\/span><\/li>\n
  106. A finite difference method for a conservative Allen-Cahn equation on non-flat surfaces<\/a> \u2026 Junseok Kim, Darae Jeong, Seong-Deog Yang, and Yongho Choi, Journal of Computational Physics, Vol. 334, pp. 170-181, 2017. (Bio)<\/span><\/li>\n
  107. Fast and accurate smoothing method using a modified Allen-Cahn equation<\/a> \u2026<\/a> Jian Wang, Yibao Li, Yongho Choi, Chaeyoung Lee, and Junseok Kim, Computer-Aided Design, Vol. 120, 102804, 2020, (3D Printing)<\/span><\/li>\n
  108. Conservative Allen-Cahn equation with a nonstandard variable mobility<\/a> \u2026<\/a> Junxiang Yang, Yibao Li, Chaeyoung Lee, and Junseok Kim, Acta Mechanica, Vol. 231, pp. 561-576, 2020. (Coffee Ring Effect) <\/span><\/li>\n
  109. Shape transformation using the modified Allen-Cahn equation<\/a> \u2026<\/a> Hyundong Kim, Sungha Yoon, Jian Wang, Chaeyoung Lee, Sangkwon Kim, Jintae Park, and Junseok Kim, Applied Mathematics Letters, Vol. 107, 106487, 2020. (Coffee Ring Effect)<\/span><\/li>\n
  110. An explicit hybrid method for the nonlocal Allen-Cahn equation<\/a> \u2026<\/a> Chaeyoung Lee, Sungha Yoon, Jintae Park, Junseok Kim, Symmetry, 12, 1218, 2020.<\/span><\/li>\n
  111. An unconditionally stable scheme for the Allen-Cahn equation with high-order polynomial free energy<\/a> \u2026<\/a> Chaeyoung Lee, Hyundong Kim, Sungha Yoon, Sangkwon Kim, Dongsun Lee, Jintae Park, Soobin Kwak, Junxiang Yang, Jian Wang, and Junseok Kim, Communications in Nonlinear Science and Numerical Simulation, Vol. 95, 105658, 2021. (Coffee Ring Effect)<\/span><\/li>\n
  112. Explicit hybrid finite difference scheme for the Allen-Cahn equation<\/a> \u2026<\/a> Darae Jeong and Junseok Kim, Journal of Computational and Applied Mathematics, Vol. 340, pp. 247-255, 2018. (3D Printing)<\/span><\/li>\n
  113. A practical adaptive grid method for the Allen-Cahn equation<\/a> \u2026<\/a> Darae Jeong, Yibao Li, Yongho Choi, Chaeyoung Lee, Junxiang Yang and Junseok Kim, Physica A: Statistical Mechanics and its Applications, Vol. 573, 125975, 2021. (3D Printing)<\/span><\/li>\n
  114. Unconditionally energy stable second-order numerical scheme for the Allen-Cahn equation with a high-order polynomial free energy<\/a> \u2026<\/a> Junseok Kim, Hyun Geun Lee, Advances in Difference Equations, 2021:416, 2021. (Coffee Ring Effect)<\/span><\/li>\n
  115. A fast and practical adaptive finite difference method for the conservative Allen-Cahn model in two-phase flow system<\/a> \u2026<\/a> Junxiang Yang, Darae Jeong, and Junseok Kim, International Journal of Multiphase Flow, Vol. 137, 103561, 2021. (Coffee Ring Effect)<\/span><\/li>\n
  116. Automatic binary data classification using a modified Allen-Cahn equation<\/a> \u2026<\/a> Sangkwon Kim and Junseok Kim, International Journal of Pattern Recognition and Artificial Intelligence, Vol. 35, 2150013, 2021. (Coffee Ring Effect)<\/span><\/li>\n
  117. Comparison study of numerical methods for solving the Allen-Cahn equatio<\/a>n<\/a> \u2026<\/a> Darae Jeong, Seunggyu Lee, Dongsun Lee, Jaemin Shin, and Junseok Kim, Computational Materials Science, Vol. 111, pp. 131-136, 2016. (Bio)<\/span><\/li>\n
  118. Motion by mean curvature with constraints using a modified Allen-Cahn equation \u2026<\/a> Soobin Kwak, Hyungeun Lee, Yibao Li, Junxiang Yang, Chaeyoung Lee, Hyundong Kim, Seungyoon Kang, Junseok Kim,  Journal of Scientific Computing<\/strong>, 2022.<\/span><\/li>\n
  119. An adaptive time stepping algorithm for the Allen-Cahn equation<\/a> (\u2026 @<\/a>)<\/a> Chaeyoung Lee, Jintae Park, Soobin Kwak, Sangkwon Kim, Yongho Choi, Seokjun Ham, Junseok Kim, Journal of Function Spaces<\/strong>, Vol. 2022, Article ID 2731593, 2022.<\/span><\/li>\n
  120. An unconditionally stable splitting method for the Allen-Cahn equation with logarithmic free energy<\/a> (\u2026 cfdkim Korea)<\/a> Jintae Park, Chaeyoung Lee, Yongho Choi, Hyun Geun Lee, Soobin Kwak, Youngjin Hwang, Junseok Kim, Journal of Engineering Mathematics<\/strong>, 2022. (Coffee Ring Effect)<\/span><\/li>\n
  121. Classification of ternary data using the ternary Allen-Cahn system for small data sets<\/a> \u2026<\/a> Donghun Lee, Sangkwon Kim, Hyun Geun Lee, Soobin Kwak, Jian Wang, Junseok Kim, AIP Advances<\/strong>, 2022.<\/span><\/li>\n
  122. An explicit stable finite difference method for the Allen-Cahn equation<\/a>  \u2026<\/a> Chaeyoung Lee, Yongho Choi, Junseok Kim, Applied Numerical Mathematics<\/strong>, 2022. (Coffee Ring Effect)<\/span><\/li>\n
  123. Weighted 3D volume reconstruction from series of slice data using a modified Allen-Cahn equation \u2026<\/a> Yibao Li, Xin Song, Soobin Kwak, and Junseok Kim, Pattern Recognition<\/strong>, Vol. 132, 108914, 2022.<\/span><\/li>\n
  124. Effective time step analysis for the Allen-Cahn equation with a high-order polynomial free energy<\/a> \u2026<\/a> Seunggyu Lee, Sungha Yoon, Chaeyoung Lee, Sangkwon Kim, Hyundong Kim, Junxiang Yang, Soobin Kwak, Youngjin Hwang, Junseok Kim, International Journal for Numerical Methods in Engineering<\/em><\/strong>, Vol. 123, pp. 4726-4743, 2022.<\/span><\/li>\n
  125. Efficient and structure-preserving time-dependent auxiliary variable method for a conservative Allen-Cahn type surfactant system \u2026<\/a> Junxiang Yang, Junseok Kim, Engineering with Computers<\/strong>, 2022, (Coffee Ring Effect).<\/span><\/li>\n
  126. Stability analysis for a maximum principle preserving explicit scheme of the Allen-Cahn equation<\/a> \u2026<\/a>  Seokjun Ham, Junseok Kim, Mathematics and Computers in Simulation<\/strong>, Vol. 207, pp. 453-465, 2023.<\/span><\/li>\n
  127. Maximum principle preserving and unconditionally stable scheme for a conservative Allen\u2013Cahn equation<\/a> \u2026<\/a> Yongho Choi, Junseok Kim, Engineering Analysis with Boundary Elements<\/strong>, Vol. 150, pp. 111-119, 2023. <\/span><\/li>\n
  128. An efficient data assimilation algorithm using the Allen-Cahn equation  \u2026<\/a> Binhu Xia, Xin Song, Xiaoyun Zhang, Rongrong Yu, Junseok Kim, Engineering Analysis with Boundary Elements<\/strong>, 2023.<\/span><\/li>\n
  129. A simple and efficient numerical method for the Allen\u2013Cahn equation on effective symmetric triangular meshes<\/a> \u2026<\/a> Youngjin Hwang, Seokjun Ham, Chaeyoung Lee, Gyeonggyu Lee, Seungyoon Kang, Junseok Kim, Electronic Research Archive<\/strong>, Vol. 31 (8), 4557-4578, 2023.<\/span><\/li>\n
  130. Unconditionally stable Monte Carlo simulation for solving the multi-dimensional Allen-Cahn equation<\/a> \u2026<\/a> Youngjin Hwang, Ildoo Kim, Soobin Kwak, Seokjun Ham, Sangkwon Kim, Junseok Kim, Electronic Research Archive<\/strong>, 2023.<\/span><\/li>\n
  131. The Cahn-Hilliard equation          <\/strong><\/span>A compact fourth-order finite difference scheme for the three-dimensional Cahn-Hilliard equation<\/strong><\/a> \u2026 Yibao Li, Hyun Geun Lee, Binhu Xia, and Junseok Kim, Computer Physics Communications, Vol. 200, pp. 108-116, 2016. (Bio)<\/strong><\/span><\/li>\n
  132. Accurate contact angle boundary conditions for the Cahn-Hilliard equations<\/a> \u2026 Hyun Geun Lee and Junseok Kim, Computers and Fluids, Vol 44, pp. 178-186, 2011. (MF)<\/span><\/li>\n
  133. A conservative numerical method for the Cahn-Hilliard equation in complex domains<\/a> \u2026 Jae Min Shin, Darae Jeong, and Junseok Kim, Journal of Computational Physics, Vol 230, pp. 7441-7455, 2011. (CELL)<\/span><\/li>\n
  134. A practically unconditionally gradient stable scheme for the N-component Cahn-Hilliard system<\/a> \u2026 Hyun Geun Lee, Jeong-Whan Choi, and Junseok Kim, Physica A, Vol. 391, pp. 1009-1019, 2012. (RBC)<\/span><\/li>\n
  135. A conservative numerical method for the Cahn-Hilliard equation with Dirichlet boundary conditions in complex domains<\/a> \u2026<\/a> Yibao Li, Darae Jeong, Jaemin Shin, and Junseok Kim, Computers and Mathematics with Applications, Vol. 65, pp. 102-115, 2013. (RBC)<\/span><\/li>\n
  136. A parallel multigrid method for the Cahn-Hilliard equation<\/a> \u2026<\/a> Jae Min Shin, Dongsun Lee, Sungki Kim, and Junseok Kim, Computational Materials Science, Vol. 71, pp. 89-96, 2013. (RBC)<\/span><\/li>\n
  137. Comparison of different numerical schemes for the Cahn-Hilliard equations<\/a> \u2026<\/a> Seunggyu Lee, Chaeyoung Lee, Hyun Geun Lee, and Junseok Kim, J. KSIAM, Vol. 17, pp. 197-207, 2013.<\/span><\/li>\n
  138. Physical, mathematical, and numerical derivations for the Cahn-Hilliard equations<\/a> \u2026<\/a> Dongsun Lee, Joo-Youl Huh, Darae Jeong, Jae Min Shin, Ana Yun, and Junseok Kim, Computational Materials Science, Vol. 81, pp. 216-225, 2014. (Dongsun)<\/span><\/li>\n
  139. An unconditionally stable numerical method for the viscous Cahn-Hilliard equation<\/a> \u2026<\/a> Jaemin Shin, Yongho Choi, and Junseok Kim, Discrete and Continuous Dynamical Systems \u2013 Series B, Vol. 19, pp. 1737-1747, 2014. (RBC)<\/span><\/li>\n
  140. A fourth-order spatial accurate and practically stable compact scheme for the Cahn-Hilliard equation<\/a> \u2026<\/a> Chaeyoung Lee, Darae Jeong, Jae Min Shin, Yibao Li, and Junseok Kim, Physica A, Vol. 409, pp. 17-28, 2014. (RBC)<\/span><\/li>\n
  141. Multi-component Cahn-Hilliard system with different boundary conditions in complex domains<\/a> \u2026 Yibao Li, Jung-Il Choi, and Junseok Kim, Journal of Computational Physics, Vol. 323, pp. 1-16, 2016. (Bio)<\/span><\/li>\n
  142. A multigrid solution for the Cahn-Hilliard equation on nonuniform grids<\/a> \u2026 Yongho Choi, Darae Jeong, and Junseok Kim, Applied Mathematics and Computation, Vol. 293, pp. 320-333, 2017. (Bio)<\/span><\/li>\n
  143. Multicomponent volume reconstruction from slice data using a modified multicomponent Cahn-Hilliard system<\/a> \u2026<\/a> Yibao Li, Jing Wang, Bingheng Lu, Darae Jeong, and Junseok Kim, Pattern Recognition, Vol. 93, pp. 124-133, 2019. (3D Printing)<\/span><\/li>\n
  144. A practical and efficient numerical method for the Cahn-Hilliard equation in complex domains<\/a> \u2026<\/a> Darae Jeong, Junxiang Yang, Junseok Kim, Communications in Nonlinear Science and Numerical Simulation, Vol. 73, pp. 217-228, 2019. (3D Printing)<\/span><\/li>\n
  145. Nonlinear multigrid implementation for the two-dimensional Cahn-Hilliard equation<\/a> \u2026<\/a> Chaeyoung Lee, Darae Jeong, Junxiang Yang, and Junseok Kim, Mathematics 2020, 8, 97.<\/span><\/li>\n
  146. A benchmark problem for the two- and three-dimensional Cahn-Hilliard equations<\/a> \u2026<\/a> Darae Jeong, Yongho Choi, and Junseok Kim, Communications in Nonlinear Science and Numerical Simulation, Vol. 61, pp. 149-159, 2018. (3D Printing)<\/span><\/li>\n
  147. Curve and surface smoothing using a modified Cahn-Hilliard equation<\/a> \u2026<\/a> Yongho Choi, Darae Jeong, and Junseok Kim, Mathematical Problems in Engineering, Vol. 2017, Article ID 5971295, 9 pages. (3D Printing)<\/span><\/li>\n
  148. Direct discretization method for the Cahn-Hilliard equation on an evolving surface<\/a> \u2026<\/a> Yibao Li, Xuelin Qi, and Junseok Kim, Journal of Scientific Computing, Vol. 77, pp. 1147-1163, 2018. (3D Printing)<\/span><\/li>\n
  149. Effective time step analysis of a nonlinear convex splitting scheme for the Cahn-Hilliard equation<\/a> \u2026<\/a> Seunggyu Lee and Junseok Kim, Communications in Computational Physics, Vol. 25, pp. 448-460, 2019. (3D Printing)<\/span><\/li>\n
  150. A nonlinear convex splitting Fourier spectral scheme for the Cahn-Hilliard equation with a logarithmic free energy<\/a> Hyun Geun Lee and Junseok Kim, Bulletin of Korean Mathematical Society, Vol. 56, pp. 265-276, 2019. (KU-FRG)<\/span><\/li>\n
  151. A conservative difference scheme for the N-component Cahn-Hilliard system on curved surfaces in 3D<\/a> \u2026<\/a> Junxiang Yang, Yibao Li, Chaeyoung Lee, Darae Jeong, and Junseok Kim, Journal of Engineering Mathematics, Vol. 119, pp. 149-166, 2019. (3D Printing)<\/span><\/li>\n
  152. Basic principles and practical applications of the Cahn-Hilliard equation<\/a> \u2026<\/a> Junseok Kim, Seunggyu Lee, Yongho Choi, Seok-Min Lee, and Darae Jeong, Mathematical Problems in Engineering, Vol. 2016 ID 9532608, 2016.<\/span><\/li>\n
  153. A conservative numerical method for the Cahn-Hilliard equation with generalized mobilities on curved surfaces in three-dimensional space<\/a> \u2026<\/a> Darae Jeong, Yibao Li, Chaeyoung Lee, Junxiang Yang, Junseok Kim, Communications in Computational Physics, Vol. 27, pp. 412-430, 2020. (3D Printing)<\/span><\/li>\n
  154. The Cahn-Hilliard equation with generalized mobilities in complex geometries<\/a> \u2026<\/a> Jaemin Shin, Yongho Choi, Junseok Kim, Mathematical Problems in Engineering, Vol. 2019, Article ID 1710270, 10 pages, 2020.<\/span><\/li>\n
  155. Computationally efficient adaptive time step method for the Cahn-Hilliard equation<\/a> \u2026<\/a> Yibao Li, Yongho Choi, and Junseok Kim, Computers and Mathematics with Applications, Vol. 73, pp. 1855-1864, 2017. (KU-FRG)<\/span><\/li>\n
  156. Practical estimation of a splitting parameter for a spectral method for the ternary Cahn-Hilliard system with a logarithmic free energy<\/a> \u2026<\/a> Darae Jeong and Junseok Kim, Mathematical Methods in the Applied Sciences, Vol. 40, pp. 1734-1745, 2017. (Bio)<\/span><\/li>\n
  157. An unconditionally energy-stable second-order time-accurate scheme for the Cahn-Hilliard equation on surfaces<\/a> \u2026<\/a> Yibao Li, Junseok Kim, Nan Wang, Communications in Nonlinear Science and Numerical Simulation, Vol. 53, pp. 213-227, 2017. (KU)<\/span><\/li>\n
  158. Comparison study on the different dynamics between the Allen-Cahn and the Cahn-Hilliard equations<\/a> \u2026<\/a> Yibao Li, Darae Jeong, Hyundong Kim, Chaeyoung Lee, and Junseok Kim, Computers & Mathematics with Applications, Vol. 77, pp. 311-322, 2019. (KU-FRG)<\/span><\/li>\n
  159. Effect of space dimension on the equilibrium solutions of the Cahn-Hilliard and conservative Allen-Cahn equations<\/a> \u2026<\/a> Hyun Geun Lee, Junxiang Yang, Jintae Park, and Junseok Kim, Numerical Mathematics: Theory, Methods and Applications, Vol. 13, pp. 644-664, 2020. (3D Printing)<\/span><\/li>\n
  160. An unconditionally stable second-order accurate method for systems of Cahn-Hilliard equations<\/a> \u2026 Junxiang Yang and Junseok Kim, Communications in Nonlinear Science and Numerical Simulation, Vol. 87, 1052762020. (Coffee Ring Effect)<\/span><\/li>\n
  161. On the evolutionary dynamics of the Cahn-Hilliard equation with cut-off mass source<\/a> \u2026<\/a> Chaeyoung Lee, Hyundong Kim, Sungha Yoon, Jintae Park, Sangkwon Kim, Junxiang Yang, and Junseok Kim, Numerical Mathematics: Theory, Methods and Applications, Vol. 14, pp. 242-260, 2021. (3D Printing)<\/span><\/li>\n
  162. Modeling and simulation of droplet evaporation using a modified Cahn-Hilliard equation<\/a> \u2026<\/a> Hyun Geun Lee, Junxiang Yang, Sangkwon Kim, and Junseok Kim, Applied Mathematics and Computation, Vol. 390, 125591, 2021. (Coffee Ring Effect)<\/span><\/li>\n
  163. A simple benchmark problem for the numerical methods of the Cahn-Hilliard equations<\/a> \u2026<\/a> Yibao Li, Chaeyoung Lee, Jian Wang, Sungha Yoon, Jintae Park, and Junseok Kim, Discrete Dynamics in Nature and Society, Vol. 2021, Article ID 8889603, 8 pages, 2021. (Coffee Ring Effect)<\/span><\/li>\n
  164. Numerical study of the ternary Cahn-Hilliard fluids by using an efficient modified scalar auxiliary variable approach \u2026<\/a> Junxiang Yang, Junseok Kim,  Communications in Nonlinear Science and Numerical Simulation, Vol. 102, 105923, 2021.<\/span><\/li>\n
  165. Reduction of vacuum phenomenon for the triple junction in the ternary Cahn-Hilliard model<\/a> \u2026<\/a> Junxiang Yang, Chaeyoung Lee, Junseok Kim, Acta Mechanica<\/strong>, Vol. 232, pp. 4485-4495, 2021.<\/span><\/li>\n
  166. Linear, second-order accurate, and energy stable scheme for a ternary Cahn-Hilliard model by using Lagrange multiplier approach (\u2026 cfdkim)<\/a> Junxiang Yang and Junseok Kim, Acta Applicandae Mathematicae<\/strong>, Vol. 172, 10, 2021, (Coffee Ring Effect).<\/span><\/li>\n
  167. Benchmark problems for the numerical discretization of the Cahn-Hilliard equation with a source term<\/a> (\u2026 @)<\/a> Sungha Yoon, Hyun Geun Lee, Yibao Li, Chaeyoung Lee, Jintae Park, Sangkwon Kim, Hyundong Kim, Junseok Kim,  Discrete Dynamics in Nature and Society, vol. 2021, Article ID 1290895, 11 pages, 2021.<\/span><\/li>\n
  168. A modified Cahn-Hilliard equation for 3D volume reconstruction from two planar cross sections<\/a> \u2026 Seunggyu Lee, Yongho Choi, Doyoon Lee, Hong-Kwon Jo, Seunghyun Lee, Sunghyun Myung, and Junseok Kim, J. KSIAM, Vol. 19, pp. 47-56, 2015. (Bio).<\/span><\/li>\n
  169. A practical numerical scheme for the ternary Cahn-Hilliard system with a logarithm free energy<\/a> \u2026<\/a> Darae Jeong and Junseok Kim, Physica A, Vol 442, pp. 510-522, 2016. (Bio)<\/span><\/li>\n
  170. Comparison study of the conservative Allen-Cahn and the Cahn-Hilliard equations<\/a> \u2026<\/a> Dongsun Lee and Junseok Kim, Mathematics and Computers in Simulation, Vol. 119, pp. 35-56, 2016. (Bio)<\/span><\/li>\n
  171. Energy-stable method for the Cahn\u2013Hilliard equation in arbitrary domains \u2026<\/a> Junxiang Yang, Jian Wang, Junseok Kim, International Journal of Mechanical Sciences<\/strong>, 2022. (Earth Weather)<\/span><\/li>\n
  172. An explicit adaptive finite difference method for the Cahn-Hilliard equation (cfdkim, !!)<\/a>  Seokjun Ham, Yibao Li, Darae Jeong, Chaeyoung Lee, Soobin Kwak, Youngjin Hwang, Junseok Kim, Journal of Nonlinear Science<\/strong>, Vol. 32, 80, 2022.<\/span><\/li>\n
  173. Linear stability analysis of the Cahn-Hilliard equation in spinodal region \u2026<\/a> Seokjun Ham, Darae Jeong, Hyundong Kim, Chaeyoung Lee, Soobin Kwak, Youngjin Hwang, Junseok Kim, Journal of Function Spaces<\/strong>, Vol. 2022, Article ID 2970876, 2022.<\/span><\/li>\n
  174. An explicit conservative Saul\u2019yev scheme for the Cahn-Hilliard equation<\/a> \u2026<\/a> Junxiang Yang, Yibao Li, Chaeyoung Lee, Hyun Geun Lee, Soobin Kwak, Youngjin Hwang, Xuan Xin, Junseok Kim, International Journal of Mechanical Sciences, Vol. 217, 106985, 2022. (Coffee Ring Effect)<\/span><\/li>\n
  175. DIRECT COMPARISON STUDY OF THE CAHN\u2013HILLIARD EQUATION WITH REAL EXPERIMENTAL DATA \u2026<\/a> DARAE JEONG, SEOKJUN HAM, AND JUNSEOK KIM,  J. KSIAM<\/strong>, 2022.<\/span><\/li>\n
  176. A linear convex splitting scheme for the Cahn-Hilliard equation with a high-order polynomial free energy \u2026<\/a> Seunggyu Lee, Sungha Yoon, Junseok Kim, International Journal for Numerical Methods in Engineering<\/strong>, 2023.<\/span><\/li>\n
  177. Linear and conservative IMEX Runge\u2013Kutta finite difference schemes with provable energy stability for the Cahn\u2013Hilliard model in arbitrary domains \u2026 Junseok Kim, Zhijun Tan, Junxiang Yang, Computers and Mathematics with Applications<\/strong>, 2023. (Earth Weather)<\/span><\/li>\n
  178. Fractal feature analysis based on phase transitions of the Allen\u2013Cahn and Cahn\u2013Hilliard equations \u2026<\/a> Jian Wang, Heming Xu, Junxiang Yang, Junseok Kim, Journal of Computational Science<\/strong>, 2023.<\/span><\/li>\n
  179. Fluid flows          <\/span><\/strong>A  continuous surface tension force formulation for diffuse-interface models<\/a> \u2026 Junseok Kim, Journal of Computational Physics, Vol 204(2), pp. 784-804, 2005.<\/span><\/span><\/li>\n
  180. A diffuse-interface model for axisymmetric immiscible two-phase flow<\/a> \u2026 Junseok Kim, Applied Mathematics and Computation, Vol 160(2), pp 589-606, 2005.<\/span><\/li>\n
  181. An augmented projection method for the incompressible Navier-Stokes equations in arbitrary domains<\/a> \u2026 Junseok Kim, International Journal of Computational Methods, Vol. 2, No. 2 pp. 1-12, 2005.<\/span><\/li>\n
  182. Phase field modeling and simulation of three-phase flows<\/a><\/u> \u2026 Junseok Kim and John Lowengrub, Interfaces and Free Boundaries, Vol 7\/4, pp. 435-466, 2005.<\/span><\/li>\n
  183. Interfaces and multicomponent fluids<\/a> \u2026 Junseok Kim and John Lowengrub,  Encyclopedia of Mathematical Physics, 2006, Elsevier.<\/span><\/li>\n
  184. A volume-conserving diffuse-interface model for two-phase fluid flow <\/a>\u2026 Junseok Kim, Journal of Natural Science Vol7, pp. 18-31, 2006.<\/span><\/li>\n
  185. Phase field computations for ternary fluid flows<\/a> \u2026 Junseok Kim, Computer Methods in Applied Mechanics and Engineering, Vol 196(45-48), pp. 4779-4788, 2007.<\/span><\/li>\n
  186. An efficient numerical method for simulating multiphase flows using a diffuse interface model<\/a> \u2026<\/a> Hyun Geun Lee and Junseok Kim, Physica A, Vol. 423, pp. 33-50, 2015.<\/li>\n
  187. Numerical investigation of falling bacterial plumes caused by bioconvection in a three-dimensional chamber<\/a> \u2026<\/a> Hyun Geun Lee and Junseok Kim, European Journal of Mechanics \u2013 B\/Fluids, Vol. 52, pp. 120-130, 2015. (Hyun Geun Lee)<\/li>\n
  188. Dynamics of a compound droplet in shear flow<\/a> \u2026<\/a> Haobo Hua, Jae Min Shin, and Junseok Kim, International Journal of Heat and Fluid Flow, Vol. 50, pp. 63-71, 2014. (RBC)<\/span><\/li>\n
  189. Two-dimensional Kelvin-Helmholtz instabilities of multi-component fluids<\/a> \u2026<\/a> Hyun Geun Lee and Junseok Kim, European Journal of Mechanics \u2013 B\/Fluids, Vol. 49, pp. 77-88, 2015. (Hyun Geun Lee)<\/span><\/li>\n
  190. A simple and efficient outflow boundary condition for the incompressible Navier-Stokes equations \u2026<\/a> Yibao Li, Jung-il Choi, Yongho Choi, and Junseok Kim, Engineering Applications of Computational Fluid Mechanics, Vol. 11, pp. 69-85, 2017. (Bio)<\/span><\/li>\n
  191. A practical finite difference scheme for the Navier-Stokes equation on curved surfaces in R3<\/a> \u2026<\/a> Junxiang Yang, Yibao Li, Junseok Kim, Journal of Computational Physics, Vol. 411, 109403, 2020. (Coffee Ring Effect)<\/span><\/li>\n
  192. Comparison of numerical methods for ternary fluid flows: immersed boundary, level-set, and phase-field methods<\/a> \u2026<\/a> Seunggyu Lee, Darae Jeong, Yongho Choi, and Junseok Kim, J. KSIAM, Vol. 20, pp. 83-106, 2016. (Bio)<\/span><\/li>\n
  193. An immersed boundary method for a contractile elastic ring in a three-dimensional Newtonian fluid<\/a> \u2026<\/a> Seunggyu Lee, Darae Jeong, Wanho Lee, and Junseok Kim, Journal of Scientific Computing, Vol. 67, pp. 909-925, 2016. (Bio)<\/span><\/li>\n
  194. A simple and efficient finite difference method for the phase-field crystal equation on curved surfaces<\/a> \u2026 Hyun Geun Lee and Junseok Kim, Computer Methods in Applied Mechanics and Engineering, Vol. 307, pp. 32-43, 2016. (Bio)<\/span><\/li>\n
  195. Numerical investigation of local defectivity control of diblock copolymer patterns<\/a> \u2026<\/a> Darae Jeong, Yongho Choi, and Junseok Kim, Condensed Matter Physics, Vol. 19, pp. 33001:1-10, 2016. (Bio)<\/span><\/li>\n
  196. Numerical simulation of the zebra pattern formation on a three-dimensional model<\/a> \u2026<\/a> Darae Jeong, Yibao Li, Yongho Choi, Minhyun Yoo, Duyeong Kang, Junyeong Park, Jaewon Choi, and Junseok Kim, Physica A, Vol. 475, pp. 106-116, 2017. (Bio)<\/span><\/li>\n
  197. An efficient and stable compact fourth-order finite difference scheme for the phase field crystal equation<\/a> \u2026<\/a> Yibao Li and Junseok Kim, Computer Methods in Applied Mechanics and Engineering, Vol. 319, pp. 194-216, 2017. (3D Printing)<\/span><\/li>\n
  198. Phase-field simulations of crystal growth in a two-dimensional cavity flow<\/a> \u2026<\/a> Seunggyu Lee, Yibao Li, Jaemin Shin, and Junseok Kim, Computer Physics Communications, Vol. 216, pp. 84-94, 2017. (Bio)<\/span><\/li>\n
  199. A phase-field model and its splitting numerical scheme for the tissue growth<\/a> \u2026<\/a> Darae Jeong and Junseok Kim, Applied Numerical Mathematics, Vol. 117, pp. 22-35, 2017. (Bio)<\/span><\/li>\n
  200. An unconditionally stable numerical method for the Ohta-Kawasaki model<\/a> \u2026<\/a> Jaemin Shin and Junseok Kim, Bulletin of the Korean Mathematical Society, Vol. 54, pp. 145-158, 2017. (Bio)<\/span><\/li>\n
  201. Conservative Allen-Cahn-Navier-Stokes system for incompressible two-phase fluid flows<\/a> \u2026<\/a> Darae Jeong and Junseok Kim, Computers and Fluids, Vol. 156, pp. 239-246, 2017. (3D Printing)<\/span><\/li>\n
  202. Finite volume scheme for the lattice Boltzmann method on curved surfaces in 3D<\/a> \u2026<\/a> Junxiang Yang, Zhijun Tan, Sangkwon Kim, Chaeyoung Lee, Soobin Kwak, Junseok Kim, Engineering with Computers<\/strong>, Vol. 38, 5507-5518, 2022. (Earth Weather)<\/span><\/li>\n
  203. Modeling and simulation of multi-component immiscible flows based on a modified Cahn-Hilliard equation \u2026 Qing Xia, Junseok Kim, Yibao Li, European Journal of Mechanics \/ B Fluids<\/strong>, Vol. 97, pp. 194-204, September-October, 2022.<\/span><\/li>\n
  204. A correct benchmark problem of a two-dimensional droplet deformation in simple shear flow \u2026<\/a> Junxiang Yang, Yibao Li, Junseok Kim, Mathematics<\/strong>, 2022.<\/span><\/li>\n
  205. Efficient IMEX and consistently energy-stable methods of  diffuse-interface models for incompressible three-component flows<\/a> \u2026<\/a> Junxiang Yang, Jian Wang, Zhijun Tan, Junseok Kim,  Computer Physics Communications, Vol. 438, 1275992022, 2023. (Earth Weather)<\/strong><\/span><\/li>\n
  206. Efficient 3D volume reconstruction from a point cloud using a phase-field method<\/a> \u2026<\/a> Darae Jeong, Yibao Li, Heon Ju Lee, Sang Min Lee, Junxiang Yang, Seungwoo Park, Hyundong Kim, Yongho Choi, and Junseok Kim, Mathematical Problems in Engineering, Vol. 2018, Article ID 7090186, 9 pages, 2018. (3D Printing, \ud559\uc220\uc9c0\uc6d0\uc5f0\uad6c)<\/li>\n
  207. A projection method for the conservative discretizations of parabolic partial differential equations<\/a> \u2026<\/a> Darae Jeong and Junseok Kim, Journal of Scientific Computing, Vol. 75, pp. 332-349, 2018. (Bio)<\/li>\n
  208. Surface reconstruction from unorganized points with l_0 gradient minimization<\/a> \u2026<\/a> Huibin Li, Yibao Li, Ruixuan Yu, Jian Sun, and Junseok Kim, Computer Vision and Image Understanding, Vol. 169, pp. 108-118, 2018. (3D Printing)<\/li>\n
  209. Phase-field simulation of Rayleigh instability on a fibre<\/a> \u2026<\/a> Junxiang Yang, Junseok Kim, International Journal of Multiphase Flow, Vol. 105, pp. 84-90, 2018. (3D Printing)<\/li>\n
  210. Modeling and simulation of the hexagonal pattern formation of honeycombs by the immersed boundary method<\/a> \u2026<\/a> Darae Jeong, Yongho Choi, and Junseok Kim, Communications in Nonlinear Science and Numerical Simulation, Vol. 62, pp. 61-77, 2018. (3D Printing)<\/li>\n
  211. An efficient linear second order unconditionally stable direct discretization method for the phase-field crystal equation on surfaces<\/a> \u2026<\/a> Yibao Li, Chaojun Luo, Binhu Xia, and Junseok Kim, Applied Mathematical Modelling, Vol. 67, pp. 477-490, 2019. (3D Printing)<\/li>\n
  212. Forced Capillary Gravity Surface Waves over a Bump-Critical Surface Tension Case<\/a> \u2026 J.S. Kim, S.I. Whang, and J.W. Choi, ANZIAM J. 59, pp. C77-C96, 2018.<\/li>\n
  213. An explicit numerical algorithm for surface reconstruction from unorganized points using Gaussian filter<\/a> \u2026 Hyundong Kim, Chaeyoung Lee, Jaehyun Lee, Jaeyeon Kim, Taeyoung Yu, Gene Chung, and Junseok Kim, J. KSIAM, Vol. 23, pp. 31-38, 2019. (3D Printing)<\/li>\n
  214. Fast and accurate adaptive finite difference method for the dendritic growth<\/a> \u2026<\/a> Darae Jeong and Junseok Kim, Computer Physics Communications, Vol. 236, pp. 95-103, 2019. (3D Printing)<\/li>\n
  215. Verification of convergence rates of numerical solutions for parabolic equations<\/a> \u2026<\/a> Darae Jeong, Yibao Li, Chaeyoung Lee, Junxiang Yang, Yongho Choi, and Junseok Kim, Mathematical Problems in Engineering, Vol. 2019, Article ID 8152136, 10 pages, 2019. (KU-FRG)<\/li>\n
  216. Mathematical Model and Numerical Simulation for Tissue Growth on Bioscaffolds<\/a> \u2026<\/a> Hyun Geun Lee, Jintae Park, Sungha Yoon, Chaeyoung Lee, and Junseok Kim, Applied Sciences-Basel, Vol. 9, pp. 4058, 2019. (3D Printing)<\/li>\n
  217. Mathematical modeling and simulation for 3D pattern formation of honeycombs<\/a> \u2026<\/a> Darae Jeong, Yibao Li, Sangkwon Kim, Yongho Choi, Chaeyoung Lee, and Junseok Kim, Scientific reports, Vol. 9, 20364, 2019, (KU-FRG)<\/li>\n
  218. Image Processing          <\/strong><\/span>Fast and automatic inpainting of binary images using a phase-field model<\/a> \u2026 Darae Jeong, Yibao Li, Hyun Geun Lee, and Junseok Kim, J. KSIAM, Vol.13, No.3, 225-236, 2009.<\/span><\/li>\n
  219. A fast and accurate numerical method for medical image segmentation<\/a>  \u2026 Yibao Li and Junseok Kim, J. KSIAM Vol 14, No. 4, pp. 201-210, 2010. (AJ)<\/span><\/li>\n
  220. Multiphase image segmentation with a phase-field model<\/a> \u2026<\/a> Yibao Li and Junseok Kim, Computers and Mathematics with Applications, Vol 62, pp. 737-745, 2011. (Scaffold)<\/span><\/li>\n
  221. An unconditionally stable numerical method for bimodal image segmentation<\/a>  \u2026 Yibao Li and Junseok Kim, Applied Mathematics and Computation, Vol. 219, pp. 3083-3090, 2012. (RBC)<\/span><\/li>\n
  222. An unconditionally stable hybrid method for image segmentation<\/a> \u2026<\/a> Yibao Li and Junseok Kim, Applied Numerical Mathematics, Vol. 82, pp. 32-43, 2014. (AJ)<\/span><\/li>\n
  223. Fast local image inpainting based on the Allen-Cahn model<\/a> \u2026<\/a> Yibao Li, Darae Jeong, Jung-il Choi, Seunggyu Lee, and Junseok Kim, Digital Signal Processing, Vol. 37, pp. 65-74, 2015. (Bio)<\/span><\/li>\n
  224. Three-dimensional volume reconstruction from slice data using phase-field models<\/a> \u2026<\/a> Yibao Li, Jaemin Shin, Yongho Choi, and Junseok Kim, Computer Vision and Image Understanding, Vol. 137, pp. 115-124, 2015. (Bio)<\/span><\/li>\n
  225. Combining MF-DFA and LSSVM for retina images classification<\/a> \u2026 Jian Wang, Wei Shao, and Junseok Kim, Biomedical Signal Processing & Control, Vol. 60, 101943, 2020.<\/span><\/li>\n
  226. An accurate and practical explicit hybrid method for the Chan-Vese image segmentation model<\/a> \u2026<\/a> Darae Jeong, Sangkwon Kim, Chaeyoung Lee, Junseok Kim, Mathematics, Vol. 8, 1173, 2020.<\/span><\/li>\n
  227. Fast and Efficient Numerical Finite Difference Method for Multiphase Image Segmentation<\/a> (\u2026 @)<\/a> Yibao Li, Sungha Yoon, Jian Wang, Jintae Park, Sangkwon Kim, Chaeyoung Lee, Hyundong Kim, Junseok Kim,  Mathematical Problems in Engineering, Vol. 2021, 2414209, 2021.<\/em><\/span><\/li>\n
  228. A robust and efficient fingerprint image restoration method based on a phase-field model<\/a> \u2026<\/a> Yibao Li, Qing Xia, Chaeyoung Lee, Sangkwon Kim, Junseok Kim,  Pattern Recognition<\/strong>, Vol. 123, 108405, 2022.<\/span><\/li>\n
  229. Classification of melanoma images using 2D multifractal detrended cross-correlation analysis (\u2026 Junseok Kim)<\/a> Jian Wang, Yan Yan, Junseok Kim,  Modern Physics Letters B<\/strong>, Vol. 36, 2150619, 2022.<\/span><\/li>\n
  230. Modification of multifractal analysis based on multiplicative cascade image \u2026<\/a> Jian Wang,  Menghao Huang, Yudong Zhang, Junseok Kim, Physica A: Statistical Mechanics and its Applications<\/strong>, Vol. 603, 2022, (Korea University Grant)<\/span><\/li>\n
  231. Image encryption based on Logistic-Sine self-embedding chaotic sequence \u2026<\/a> Jian Wang; Wenjing Jiang; Heming Xu; Xinpei Wu; Junseok Kim, Vol. 271<\/a>, 170075, Optik<\/strong>, Dec. 2022.<\/span><\/li>\n
  232. On the preconditioning of the primal form of TFOV-based image deblurring model<\/a> \u2026 Junseok Kim, Shahbaz Ahmad, Scientific reports<\/strong>, Vol. 13, 17422, 2023.<\/span><\/li>\n
  233. Performance improvement of MF-DFA on feature extraction of skin lesion images<\/a> (\u2026 Junseok Kim)<\/a> Jian Wang, Yudong Zhang, Zhaohu Wang, Wenjing Jiang,  Mengdie Yang, Menghao Huang, Junseok Kim, Modern Physics Letters B<\/strong>, Vol. 37, No. 01, 2250191, 2023. (Korea University Grant)<\/span><\/li>\n
  234. 3D object feature extraction and classification using 3D MF-DFA \u2026<\/a> Jian Wang, Ziwei Han, WenJing Jiang, and Junseok Kim, Computer Vision and Image Understanding<\/strong>, 2023.<\/span><\/li>\n
  235. Total Fractional-Order Variation-Based Constraint Image Deblurring Problem<\/a> … S. Saleem, S. Ahmad S, J. Kim, Mathematics,<\/em> 2023; 11(13):2869. <\/span><\/li>\n
  236. Chaeyoung Lee, Sangkwon Kim, Soobin Kwak, Youngjin Hwang, Seokjun Ham, Seungyoon Kang, Junseok Kim. Semi-automatic fingerprint image restoration algorithm using a partial differential equation<\/a>. AIMS Mathematics, 2023, 8(11): 27528-27541. doi: 10.3934\/math.20231408<\/span><\/li>\n
  237. COVID-19          <\/strong><\/span>The daily computed weighted averaging basic reproduction number R_{0,k,w}^n for MERS-CoV in South Korea \u2026 Darae Jeong, Chang Hyeong Lee, Yongho Choi, and Junseok Kim, Physica A, Vol. 451, pp. 190-197, 2016. (Bio)<\/span><\/li>\n
  238. The Susceptible-Unidentified infected-Confirmed (SUC) epidemic model for estimating unidentified infected population for COVID-19<\/a> \u2026<\/a> Chaeyoung Lee, Yibao Li, and Junseok Kim, Chaos, Solitons & Fractals, Vol. 139, 110090, Oct. 2020. (KU-FRG)<\/span><\/li>\n
  239. Analysis of the impact of COVID-19 on the correlations between crude oil and agricultural futures<\/a> \u2026<\/a> Jian Wang, Wei Shao, and Junseok Kim, Chaos, Solitons & Fractals, Vol. 136, 109896, 2020.<\/span><\/li>\n
  240. Controlling COVID-19 outbreaks by financial incentives<\/a> \u2026<\/a> Chaeyoung Lee, Soobin Kwak, and Junseok Kim, International Journal of Environmental Research and Public Health, Vol. 18(2), 724, January 2021. (KU-FRG)<\/span><\/li>\n
  241. The effect of \u201cWuhan closure\u201d on the COVID-19 pandemic in China \u2026<\/a> Jian Wang, Wei Shao, Yan Yan<\/a>, and Junseok Kim, accepted, Fluctuation and Noise Letters, 2021.<\/span><\/li>\n
  242. Robust optimal parameter estimation for the Susceptible-Unidentified infected-Confirmed model<\/a> \u2026<\/a> Chaeyoung Lee, Soobin Kwak, Sangkwon Kim, Youngjin Hwang, Yongho Choi, Junseok Kim,  Chaos, Solitons and Fractals<\/strong>, Vol. 153, 111556, 2021.<\/span><\/li>\n
  243. Long-Time Analysis of a Time-Dependent SUC Epidemic Model for the COVID-19 Pandemic<\/a> (\u2026 @)<\/a>  Youngjin Hwang, Soobin Kwak, Junseok Kim, Journal of Healthcare Engineering<\/strong>, Vol. 2021, 5877217, 2021, (Korea University Grant)<\/span><\/li>\n
  244. Estimation of total cost required in controlling COVID-19 outbreaks by financial incentives<\/a> \u2026<\/a> Sangkwon Kim, Youngjin Hwang, Chaeyoung Lee, Soobin Kwak, Junseok Kim, International Journal of Environmental Research and Public Health<\/strong>, 2023, 20, 1217.<\/span><\/li>\n
  245. Estimation and prediction of the multiply exponentially decaying daily case fatality rate of COVID-19 (…!!)<\/a> Soobin Kwak; Seokjun Ham; Youngjin Hwang; Junseok Kim, Journal of Supercomputing<\/strong>, 2023.<\/span><\/li>\n
  246. Mathematical modeling and simulation of antibubble dynamics<\/a> \u2026<\/a> Junxiang Yang, Yibao Li, Darae Jeong, and Junseok Kim, Numerical Mathematics: Theory, Methods and Applications, Vol. 13, pp. 81-98, 2020. (Coffee Ring Effect)<\/li>\n
  247. Pinning boundary condition for the phase-field models<\/a> \u2026<\/a> Hyun Geun Lee, Junxiang Yang, and Junseok Kim, Communications in Nonlinear Science and Numerical Simulation, Vol. 82, 105060, 2020. (Coffee Ring Effect)<\/li>\n
  248. A phase-field method for two-phase fluid flow in arbitrary domains<\/a> \u2026<\/a> Junxiang Yang and Junseok Kim, Computers and Mathematics with Applications, Vol. 79, pp. 1857-1874, 2020. (Coffee Ring Effect)<\/li>\n
  249. Investigation of the implications of \u201chaze special law\u201d on air quality in South Korea<\/a> \u2026<\/a> Wei Shao , Junseok Kim, and Jian Wang, Complexity, Vol. 2020, Article ID 6193016, 2020.<\/li>\n
  250. Cross-correlations between bacterial foodborne diseases and meteorological factors based on MF-DCCA: A case in South Korea<\/a> \u2026 Jian Wang, Wei Shao, and Junseok Kim, Fractals<\/strong>, Vol. 28, 2050046, 2020.<\/li>\n
  251. Multifractal detrended cross-correlation analysis between respiratory diseases and haze in South Korea<\/a> \u2026<\/a> Jian Wang, Wei Shao, and Junseok Kim, Chaos, Solitons & Fractals, Vol. 135, 109781, 2020.<\/li>\n
  252. Porous three-dimensional scaffold generation for 3D printing<\/a> \u2026<\/a> Chaeyoung Lee, Darae Jeong, Sungha Yoon, and Junseok Kim, Mathematics, 2020, 8, 946.<\/li>\n
  253. Fourier-spectral method for the phase-field equations<\/a> \u2026<\/a> Sungha Yoon, Darae Jeong, Chaeyoung Lee, Hyundong Kim, Sangkwon Kim, Hyun Geun Lee, and Junseok Kim, Mathematics, Vol.8, 1385, 2020.<\/li>\n
  254. Uniformly distributed circular porous pattern generation on surface for 3D printing<\/a> \u2026<\/a>, Sungha Yoon, Chaeyoung Lee, Jintae Park, Darae Jeong, and Junseok Kim, Numerical Mathematics: Theory, Methods and Applications, Vol. 13, pp. 845-862, 2020. (3D Printing)<\/li>\n
  255. Pattern formation in reaction-diffusion systems on evolving surfaces<\/a> \u2026<\/a> Hyundong Kim, Ana Yun, Sungha Yoon, Chaeyoung Lee, Jintae Park, and Junseok Kim, Computers & Mathematics with Applications, Vol. 80, pp. 2019-2028, 2020. (3D Printing)<\/li>\n
  256. A simple method for network visualization<\/a> \u2026<\/a> Jintae Park, Sungha Yoon, Jian Wang, Chaeyoung Lee, and Junseok Kim, Vol. 8, 1020, Mathematics, 2020.<\/li>\n
  257. Numerical simulation of dendritic pattern formation in an isotropic crystal growth model on curved surfaces<\/a> \u2026<\/a> Sungha Yoon, Jintae Park, Jian Wang, Chaeyoung Lee, and Junseok Kim, Symmetry, Vol.12, 1155, 2020.<\/li>\n
  258. The Navier-Stokes-Cahn-Hilliard model with a high-order polynomial free energy<\/a> \u2026<\/a> Jaemin Shin, Junxiang Yang, Chaeyoung Lee, and Junseok Kim, Acta Mechanica, Vol. 231, pp. 2425-2437, 2020. (Coffee Ring Effect)<\/li>\n
  259. Periodic travelling wave solutions for a reaction-diffusion system on landscape fitted domains<\/a> \u2026<\/a> Sangkwon Kim, Jintae Park, Chaeyoung Lee, Darae Jeong, Yongho Choi, Soobin Kwak, and Junseok Kim, Chaos, Solitons & Fractals, Vol. 139, 110300, 2020.<\/li>\n
  260. A novel Cahn-Hilliard-Navier-Stokes model with a nonstandard variable mobility for two-phase incompressible fluid flow<\/a> \u2026<\/a> Junxiang Yang and Junseok Kim, Computers and Fluids, Vol. 213, 104755, Dec. 2020. (Coffee Ring Effect)<\/li>\n
  261. Automated classification for brain MRIs based on 2D MF-DFA method<\/a> \u2026<\/a> Jian Wang, Wei Shao, and Junseok Kim, Fractals, Vol. 28, 2050109, Sep. 2020.<\/li>\n
  262. Phase-field modeling and computer simulation of the coffee-ring effect<\/a> \u2026<\/a> Junxiang Yang, Hyundong Kim, Chaeyoung Lee, Sangkwon Kim, Jian Wang, Sungha Yoon, Jintae Park, and Junseok Kim, Theoretical and Computational Fluid Dynamics, Vol. 34, pp. 679-692, Dec. 2020. (Coffee Ring Effect)<\/li>\n
  263. A phase-field model and its efficient numerical method for two-phase flows on arbitrarily curved surfaces in 3D space<\/a> \u2026<\/a> Junxiang Yang and Junseok Kim, Computer Methods in Applied Mechanics and Engineering, Vol. 372, 113382, Dec. 2020. (Coffee Ring Effect)<\/li>\n
  264. Side wall boundary effect on the Rayleigh-Taylor instability<\/a> \u2026<\/a> Junxiang Yang, Hyun Geun Lee, Junseok Kim, European Journal of Mechanics \/ B Fluids, 2021. (Coffee Ring Effect)<\/li>\n
  265. An improved scalar auxiliary variable (SAV) approach for the phase-field surfactant model<\/a> \u2026<\/a> Junxiang Yang and, Junseok Kim, Applied Mathematical Modelling, Vol. 90, pp. 11-29, 2021. (Coffee Ring Effect)<\/li>\n
  266. A stable second-order BDF scheme for the three-dimensional Cahn-Hilliard-Hele-Shaw system \u2026<\/a> Yibao Li, Qian Yu, Weiwei Fang, Binhu Xia, and Junseok Kim, Advances in Computational Mathematics, Vol. 47, 2021. (Coffee Ring Effect)<\/li>\n
  267. A variant of stabilized-scalar auxiliary variable (S-SAV) approach for a modified phase-field surfactant model<\/a> \u2026<\/a> Junxiang Yang and Junseok Kim, Computer Physics Communications, Vol. 261, 107825, 2021. (Coffee Ring Effect)<\/li>\n
  268. Phase-field modeling and numerical simulation for ice melting<\/a> \u2026<\/a> Jian Wang, Chaeyoung Lee, Hyun Geun Lee, Qimeng Zhang, Junxiang Yang, Jintae Park, Sungha Yoon, and Junseok Kim, Numerical Mathematics: Theory, Methods and Applications, Vol. 14, pp. 540-558, 2021. (Coffee Ring Effect)<\/li>\n
  269. An energy stable second-order accurate scheme for microphase separation of periodic diblock copolymers<\/a> \u2026<\/a> Junxiang Yang and Junseok Kim, East Asian Journal on Applied Mathematics, Vol. 11, pp. 234-254,  2021. (Coffee Ring Effect)<\/li>\n
  270. ECG classification comparison between MF-DFA and MF-DXA<\/a> \u2026<\/a> Jian Wang, Wei Shao, and Junseok Kim, Fractals, March, 2021.<\/li>\n
  271. An efficient stabilized multiple auxiliary variables method for the Cahn-Hilliard-Darcy two-phase flow system \u2026 ?<\/a> Junxiang Yang, Junseok Kim, Computers and Fluids, Vol. 223, 104948, 2021. (Coffee Ring Effect)<\/li>\n
  272. A simple visualization method for three-dimensional (3D) network<\/a> \u2026<\/a> Sangkwon Kim, Chaeyoung Lee, Jintae Park, Sungha Yoon, Yongho Choi, Junseok Kim, Discrete Dynamics in Nature and Society, Vol. 2021, Article ID 1426212, 10 pages, 2021.<\/li>\n
  273. Explicit hybrid numerical method for the reaction-diffusion type equations on curved surfaces<\/a> \u2026<\/a> Yongho Choi, Yibao Li, Chaeyoung Lee, Hyundong Kim, Junseok Kim, Numerical Mathematics: Theory, Methods and Applications, Vol. 14, pp. 797-810, 2021. (3D Printing)<\/li>\n
  274. Numerical simulations of the dynamics of axisymmetric compound liquid threads with a phase-field model \u2026<\/a> Junxiang Yang, Yibao Li, Chaeyoung Lee, Junseok Kim, European Journal of Mechanics \/ B Fluids, Vol. 89, pp. 203-216, 2021. (3D Printing)<\/li>\n
  275. Simple and efficient volume merging method for triply periodic minimal structures<\/a> \u2026<\/a> Yibao Li, Qing Xia, Sungha Yoon, Chaeyoung Lee, Bingheng Lu, Junseok Kim,  Computer Physics Communications, Vol. 264, 107956, 2021. (3D Printing)<\/li>\n
  276. Effect of oxytocin injection on fetal heart rate based on multifractal analysis \u2026 Jian Wang, Junseok Kim, Wei Shao, SeungHyon, Soon-Cheol Hong,  Chaos, Solitons and Fractals<\/strong>, Vol. 148, 111045, 2021.<\/li>\n
  277. Numerical study of incompressible binary fluids on 3D curved surfaces based on the conservative Allen-Cahn-Navier-Stokes model \u2026<\/a> Junxiang Yang, Junseok Kim,  Computers and Fluids, Vol. 228, 105094, 2021. (Coffee Ring Effect)<\/li>\n
  278. Numerical investigation to the effect of initial guess for phase-field models<\/a> \u2026<\/a> Sungha Yoon, Jian Wang, Chaeyoung Lee, Junxiang Yang, Jintae Park, Hyundong Kim, and Junseok Kim, East Asian Journal on Applied Mathematics, Vol. 11, pp. 618-646, 2021. (Coffee Ring Effect)<\/li>\n
  279. An unconditionally energy-stable second-order time-accurate numerical scheme for the coupled Cahn-Hilliard system in copolymer\/homopolymer mixtures \u2026<\/a> Yibao Li, Lujing Zhang, Qing Xia, Qian Yu, Junseok Kim, Computational Materials Science<\/strong>, 2021.<\/li>\n
  280. A conservative and stable explicit finite difference scheme for the diffusion equation<\/a> \u2026<\/a> Junxiang Yang, Chaeyoung Lee, Soobin Kwak, Yongho Choi, Junseok Kim, Journal of Computational Science<\/strong>, Vol. 56, 101491, 2021. (Korea \ud559\uc220\uc9c0\uc6d0)<\/li>\n
  281. High-order time-accurate, efficient, and structure-preserving numerical methods for the conservative Swift-Hohenberg model<\/a> \u2026<\/a> Junxiang Yang, Zhijun Tan, Junseok Kim,  Computers and Mathematics with Applications<\/strong>, Vol. 202, pp. 160-174, 2021. (Coffee Ring Effect)<\/li>\n
  282. An unconditionally positivity preserving scheme for the one-dimensional Fisher-Kolmogorov-Petrovsky-Piscounov equation<\/a> (\u2026 @)<\/a> Sangkwon Kim, Chaeyoung Lee, Hyun Geun Lee, Hyundong Kim, Soobin Kwak, Youngjin Hwang, Seungyoon Kang, Seokjun Ham, Junseok Kim, Discrete Dynamics in Nature and Society<\/strong>, Vol. 2021, 7300471, 2021.<\/li>\n
  283. ECG classification using multifractal detrended moving average cross-correlation analysis \u2026 Jian Wang, Wenjing Jiang, Yan Yan, Wenbing Chen, Junseok Kim,  International Journal of Modern Physics B<\/strong>, Vol. 35, 2150327, 2021.<\/li>\n
  284. Numerical study of periodic traveling wave solutions for the predator-prey model with landscape features<\/a> \u2026<\/a> Ana Yun, Jaemin Shin, Yibao Li, Seunggyu Lee, and Junseok Kim, International Journal of Bifurcation and Chaos, Vol. 25, pp. 1550117-1 ~ 1550117-18, 2015. (Bio)<\/li>\n
  285. Mathematical model and its fast numerical method for the tumor growth<\/a> \u2026 Hyun Geun Lee, Yangjin Kim, and Junseok Kim, Mathematical Biosciences and Engineering, Vol. 12, pp. 1173-1187, 2015. (Bio)<\/li>\n
  286. Fast and efficient narrow volume reconstruction from scattered data<\/a> \u2026<\/a> Yibao and Junseok Kim, Pattern Recognition, Vol. 48, pp. 4057-4069, 2015. (Bio)<\/li>\n
  287. Microphase separation patterns in diblock copolymers on curved surfaces using a nonlocal Cahn-Hilliard equation<\/a> \u2026<\/a> Darae Jeong and Junseok Kim, The European Physical Journal E-Soft Matter & Biological Physics, 2015. (Bio)<\/li>\n
  288. Numerical implementation of the two-dimensional incompressible Navier-Stokes equation<\/a> \u2026<\/a> Yongho Choi, Darae Jeong, Seunggyu Lee, and Junseok Kim, J. KSIAM, Vol. 19, pp. 103-121, 2015, (Bio)<\/li>\n
  289. A phase-field fluid modeling and computation with interfacial profile correction term<\/a> \u2026<\/a> Yibao Li, Jung-il Choi, and Junseok Kim, Communications in Nonlinear Science and Numerical Simulation, Vol. 30, pp. 84-100, 2016. (Bio)<\/li>\n
  290. Comparison of optimization algorithms for modeling of Haldane-type growth kinetics during phenol and benzene degradation<\/a> \u2026 Su-Youn Kang, Sang-Gil Lee, DJ Kim, Jaemin Shin, Junseok Kim, Soonjae Lee, and Jae-Woo Choi, Biochemical Engineering Journal, Vol. 106, pp. 118-124, 2016.<\/li>\n
  291. Three-dimensional simulations of the cell growth and cytokinesis using the immersed boundary method<\/a> \u2026 Yibao Li and Junseok Kim, Mathematical Biosciences, Vol. 271, pp. 118-127, 2016. (Bio)<\/li>\n
  292. The linear and energy stable schemes for the Swift-Hohenberg equation with quadratic-cubic nonlinearity based on a modified scalar auxiliary variable (SAV) approach \u2026<\/a> Junxiang Yang and Junseok Kim, Journal of Engineering Mathematics, Vol. 128, 21, 2021, (Coffee Ring Effect)<\/li>\n
  293. The stabilized-trigonometric scalar auxiliary variable approach for gradient flows and its efficient schemes (cfdkim)<\/a> Junxiang Yang and Junseok Kim, Journal of Engineering Mathematics, 2021. (Coffee Ring Effect)<\/li>\n
  294. Numerical simulation of the Swift-Hohenberg equation by the stabilized Lagrange multiplier approach (\u2026 cfdkim !!!)<\/a> Junxiang Yang and Junseok Kim, Computational and Applied Mathematics<\/strong>, 2022, (Korea University Grant).<\/li>\n
  295. Linear and fully decoupled scheme for a hydrodynamics coupled phase-field surfactant system based on a multiple auxiliary variables approach \u2026<\/a> Junxiang Yang, Zhijun Tan, Junseok Kim, Journal of Computational Physics, Vol. 452, 110909, 2022. (Coffee Ring Effect)<\/span><\/strong><\/li>\n
  296. A conservative Allen-Cahn equation with a curvature-dependent Lagrange multiplier<\/a> \u2026<\/a> Soobin Kwak, Junxiang Yang, Junseok Kim, Applied Mathematics Letters<\/b><\/strong>, Vol. 126, 107838, 2022.<\/li>\n
  297. A simple and explicit numerical method for the phase-field model for diblock copolymer melts<\/a> \u2026<\/a> Junxiang Yang, Chaeyoung Lee, Darae Jeong, Junseok Kim, Computational Materials Science<\/b><\/strong>, Vol. 205, 111192, 2022.<\/li>\n
  298. A fast shape transformation using a phase-field model \u2026<\/a> Hyundong Kim, Chaeyoung Lee, Sungha Yoon, Yongho Choi, Junseok Kim, Extreme Mechanics Letters<\/strong>, Vol. 52, 101633, 2022.<\/li>\n
  299. A novel modified Modica-Mortola equation with a phase-dependent interfacial function (\u2026 Junseok Kim)<\/a> Jian Wang, Junseok Kim, International Journal of Modern Physics B<\/strong>, 2022.<\/li>\n
  300. Benchmark problems for the numerical schemes of the phase-field equations (\u2026 @)<\/a> Youngjin Hwang, Chaeyoung Lee, Soobin Kwak, Yongho Choi, Seokjun Ham, Seungyoon Kang, Junxiang Yang, Junseok Kim, Discrete Dynamics in Nature and Society<\/strong>, 2022.<\/li>\n
  301. Three-dimensional volume reconstruction from multi-slice data using a shape transformation \u2026<\/a> Hyundong Kim, Chaeyoung Lee, Soobin Kwak, Youngjin Hwang, Sangkwon Kim, Yongho Choi, Junseok Kim,  Computers and Mathematics with Applications<\/strong>, Vol. 113, pp. 52-58, 2022.<\/li>\n
  302. Original variables based energy-stable time-dependent auxiliary variable method for the incompressible Navier-Stokes equation \u2026<\/a> Junxiang Yang, Zhijun Tan, Junseok Kim, Computers and Fluids<\/strong>, Vol. 240, May, 2022. (Korea University Grant)<\/li>\n
  303. Unconditionally energy stable schemes for fluid-based topology optimization \u2026<\/a> Yibao Li, Kunyang Wang, Qian Yu, Qing Xia, Junseok Kim, Communications in Nonlinear Science and Numerical Simulation, Vol. 111, 106433, 2022. (Korea University<\/span> Grant)<\/span><\/strong><\/li>\n
  304. Numerical study of an indicator function for front-tracking methods<\/a> \u2026<\/a> Darae Jeong, Seokjun Ham, Junxiang Yang, Youngjin Hwang, Soobin Kwak, Haobo Hua, Xuan Xin, Junseok Kim, Mathematical Problems in Engineering<\/b><\/strong>, 2022.<\/li>\n
  305. An unconditionally energy stable method for binary incompressible heat conductive fluids based on the phase\u2013field model \u2026<\/a> Qing Xia, Junseok Kim, Binhu Xia, Yibao Li, Computers and Mathematics with Applications<\/strong>, 2022. (Earth Weather)<\/li>\n
  306. Totally decoupled implicit-explicit linear scheme with corrected energy dissipation law for the phase-field fluid vesicle model \u2026<\/a> Junxiang Yang, Yibao Li, Junseok Kim, Computer Methods in Applied Mechanics and Engineering, 2022. (Earth Weather)<\/span><\/strong><\/li>\n
  307. An energy-stable method for a phase-field surfactant model \u2026<\/a> Zhijun Tan, Yuan Tian, Junxiang Yang, Yanyao Wu, Junseok Kim, International Journal of Mechanical Sciences<\/strong>,  Vol. 233, 107648, 2022. (Coffee Ring Effect)<\/li>\n
  308. Phase-field computations of anisotropic ice crystal growth on a spherical surface<\/a> \u2026<\/a> Chaeyoung Lee, Sungha Yoon, Jintae Park, Hyundong Kim, Yibao Li, Darae Jeong, Sangkwon Kim, Soobin Kwak, Junseok Kim, Computers and Mathematics with Applications<\/strong>, Vol. 125, pp. 25-33, 2022. (Coffee Ring Effect)<\/li>\n
  309. Unconditionally stable second-order accurate scheme for a parabolic sine-Gordon equation<\/a> \u2026<\/a> Seokjun Ham, Youngjin Hwang, Soobin Kwak, Junseok Kim, AIP Advances<\/strong>, Vol. 12, 025203, 2022.<\/li>\n
  310. Numerical approximation of the square phase-field crystal dynamics on the three-dimensional objects \u2026<\/a> Junxiang Yang, Junseok Kim, Journal of Computational Physics, Vol. 471, 111652, 2022. (Earth Weather)<\/span><\/strong><\/li>\n
  311. Energy dissipation-preserving time-dependent auxiliary variable method for the phase-field crystal and the Swift-Hohenberg models (Junseok Kim???)<\/a>, Junxiang Yang, Junseok Kim,  Numerical Algorithms<\/strong>, Vol. 89, pp. 1865-1894, 2022. (Coffee Ring Effect)<\/li>\n
  312. Numerical simulation of the coffee-ring effect inside containers with time-dependent evaporation rate (\u2026 cfdkim)<\/a> Hyundong Kim, Junxiang Yang, Sangkwon Kim, Chaeyoung Lee, Sungha Yoon, Soobin Kwak, Junseok Kim, Theoretical and Computational Fluid Dynamics<\/strong>, Vol. 36, pp. 423-433, 2022. (Coffee Ring Effect)<\/li>\n
  313. Monte Carlo simulation of the coffee-ring effect on porous papers \u2026<\/a> Youngjin Hwang, Sangkwon Kim, Chaeyoung Lee, Soobin Kwak, Gyeonggyu Lee, Junseok Kim, Theoretical and Computational Fluid Dynamics<\/strong>, 2023. (Coffee Ring Effect)<\/span><\/li>\n
  314. Pattern dynamics of a harvested predator-prey model<\/a> \u2026<\/a> Mengxin Chen, Seokjun Ham, Yongho Choi, Hyundong Kim, Junseok Kim, Chaos, Solitons and Fractals<\/strong>, Vol. 176, 114153, 2023.<\/span><\/li>\n
  315. A fast, efficient, and explicit phase-field model for 3D mesh denoising \u2026<\/a> Jian Wang, Ziwei Han, Wenjing Jiang, Junseok Kim, Applied Mathematics and Computation<\/strong>, 2023.<\/span><\/li>\n
  316. Phase-field simulation of multi-component fluid vesicles with a consistently energy-stable implicit-explicit method \u2026<\/a> Junxiang Yang, Junseok Kim, Computer Methods in Applied Mechanics and Engineering<\/a>, 2023.<\/span><\/strong><\/li>\n
  317. An efficient linear and unconditionally stable numerical scheme for the phase field sintering model \u2026 Jingjie Cheng, Qing Xia, Junseok Kim, Yibao Li, Communications in Nonlinear Science and Numerical Simulation<\/strong>, 2023.<\/span><\/li>\n
  318. Binary thermal fluids computation over arbitrary surfaces with second-order accuracy and unconditional energy stability based on phase-field model \u2026 Qing Xia, Yuehan Liu, Junseok Kim, Yibao Li,  Journal of Computational and Applied Mathematics<\/strong>, December, 2023.<\/span><\/li>\n
  319. Effective time step analysis of convex splitting schemes for the Swift-Hohenberg equation \u2026<\/a> Seunggyu Lee, Sungha Yoon, and Junseok Kim, Journal of Computational and Applied Mathematics<\/strong>, Vol. 419, 114713, 2023. (Korea University Grant)<\/span><\/li>\n
  320. Thermal-fluid topology optimization with unconditional energy stability and second-order accuracy via phase-field model \u2026 Qing Xia, Gangming Sun, Qian Yu, Junseok Kim, Yibao Li, Communications in Nonlinear Science and Numerical Simulation<\/strong>, Vol. 116, 106782, 2023.<\/span><\/li>\n
  321. An efficient time-dependent auxiliary variable approach for the three-phase conservative Allen\u2013Cahn fluids \u2026<\/a> Zhijun Tan, Junxiang Yang, Jianjun Chen, Junseok Kim, Applied Mathematics and Computation<\/strong>, Vol. 438, 127599, 2023. (Earth Weather).<\/span><\/li>\n
  322. Consistent energy-stable method for the hydrodynamics coupled PFC model \u2026 Junxiang Yang, Junseok Kim, International Journal of Mechanical Sciences<\/strong>, Vol. 241, 107952, 2023. (Earth Weather)<\/span><\/li>\n
  323. Optimal orientation of solar panels for multi-apartment buildings \u2026<\/a> Sungha Yoon, Jintae Park, Chaeyoung Lee, Sangkwon Kim, Subin Kwak, Yongho Choi, Hyundong Kim, Junseok Kim, Mathematics<\/strong>, 2023.<\/span><\/li>\n
  324. A second-order unconditionally stable method for the anisotropic dendritic crystal growth model with an orientation-field \u2026<\/a> Yibao Li, Kang Qin, Qing Xia, Junseok Kim, Applied Numerical Mathematics<\/b><\/strong>, Vol. 184, 512-526, 2023.<\/span><\/li>\n
  325. A phase-field model without artificial curvature effect for the crystal growth simulation<\/a> \u2026<\/a> Yibao Li, Qian Yu, Seokjun Ham, Soobin Kwak, Chaeyoung Lee, Junseok Kim, International Journal of Heat and Mass Transfer<\/strong>, Vol. 203, 123847, 2023.<\/span><\/li>\n
  326. Multi-scale modeling and simulation of additive manufacturing based on fused deposition technique \u2026 Qing Xia, Gangming Sun, Junseok Kim, Yibao Li, Physics of Fluids<\/strong>, 2023.<\/span><\/li>\n
  327. A second-order time-accurate unconditionally stable method for a gradient flow for the Modica-Mortola functional \u2026<\/a> Seokjun Ham, Soobin Kwak, Chaeyoung Lee, Gyeonggyu Lee, Junseok Kim,  Journal of Scientific Computing<\/b>, 2023.<\/span><\/li>\n
  328. A local fitting based multifractal detrend fluctuation analysis method \u2026<\/a> Jian Wang, Menghao Huang, Xinpei Wu, Junseok Kim, Physica A<\/strong><\/a>, 2023.<\/span><\/li>\n
  329. Computer simulation of the nonhomogeneous zebra pattern formation using a mathematical model with space-dependent parameters<\/a> \u2026<\/a> Junxiang Yang, Junseok Kim, Chaos, Solitons and Fractals, Vol. 169, 113249, April, 2023.<\/span><\/strong><\/li>\n
  330. Fast evolution numerical method for the Allen-Cahn equation \u2026<\/a> Junxiang Yang, Yibao Li, Chaeyoung Lee, Yongho Choi, Junseok Kim,  Journal of King Saud University \u2013 Science<\/strong>, Vol. 35, 102430, 2023.<\/span><\/li>\n
  331. Fourier-spectral method for the Landau-Lifshitz-Gilbert equation in micromagnetism \u2026 M. Moumni, S.M. Douiri, J.S. Kim, Results in Applied Mathematics<\/strong>, Vol. 19, 100380, 2023.<\/span><\/li>\n
  332. A novel MF-DFA-Phase-Field hybrid MRIs classification system \u2026<\/a> Jian Wang, Heming Xu, Wenjing Jiang, Ziwei Han, Junseok Kim, Expert Systems With Applications<\/strong>, 2023.<\/span><\/li>\n
  333. Isotropic finite difference discretization of Laplacian operator<\/a> \u2026 cfdkim88<\/a> Hyun Geun Lee, Seokjun Ham, Junseok Kim,  Applied and Computational Mathematics<\/em><\/strong>, Vol. 22, pp. 259-274, 2023.<\/span><\/li>\n
  334. Modified diffuse interface fluid model and its consistent energy-stable computation in arbitrary domains \u2026<\/a> Junxiang Yang, Zhijun Tan, Jian Wang, Junseok Kim, Journal of Computational Physics, 2023.<\/span><\/strong><\/li>\n
  335. A novel ECG and EEG classification system based on nonlinear statistical features \u2026 Jian Wang, Wenjing Jiang, Junseok Kim, Fractals<\/strong>, 2023.<\/span><\/li>\n
  336. Modified multi-phase diffuse-interface model for compound droplets in contact with solid \u2026<\/a>  Junxiang Yang, Yibao Li, Junseok Kim, Journal of Computational Physics, 2023. (Earth Weather)<\/span><\/strong><\/li>\n
  337. A novel classification method combining Phase-Field and DNN \u2026<\/a> Jian Wang, Ziwei Han, Wenjing Jiang, Junseok Kim, Pattern Recognition<\/strong>, 2023.<\/span><\/li>\n
  338. Kwak, Soobin<\/span>, Kang, Seungyoon<\/span>, Ham, Seokjun<\/span>, Hwang, Youngjin<\/span>, Lee, Gyeonggyu<\/span>, Kim, Junseok<\/span>, An Unconditionally Stable Difference Scheme for the Two-Dimensional Modified Fisher\u2013Kolmogorov\u2013Petrovsky\u2013Piscounov Equation<\/span>, Journal of Mathematics<\/i>, 2023<\/span>, 5527728, 14 pages, 2023<\/span>.<\/span><\/li>\n
  339. A maximum principle of the Fourier spectral method for the diffusion equation<\/a> \u2026<\/a>  Seokjun Ham, Soobin Kwak, Hyun Geun Lee, Youngjin Hwang, Junseok Kim, Electronic Research Archive<\/strong>, 2023.<\/span><\/li>\n
  340. An explicit numerical method for the conservative Allen–Cahn equation on a cubic surface …<\/a> Youngjin Hwang, Jyoti, Soobin Kwak, Hyundong Kim, Junseok Kim, AIMS Mathematics<\/b><\/strong>, Vol. 9,  34447-34465, 2024.<\/span><\/li>\n
  341. An explicit fourth-order accurate compact scheme for the Allen-Cahn equation …<\/a> Chaeyoung Lee, Seokjun Ham, Youngjin Hwang, Soobin Kwak, Junseok Kim, AIMS Mathematics<\/strong>, 2024.<\/span><\/li>\n
  342. A fast and efficient numerical algorithm for image segmentation and denoising …<\/a> Yuzi Jin, Soobin Kwak, Seokjun Ham, Junseok Kim, AIMS Mathematics<\/strong>, 2024.<\/span><\/li>\n
  343. Stability analysis of an explicit numerical scheme for the Allen\u2013Cahn equation with high-order polynomial potentials …<\/a> Jaeyong Choi, Seokjun Ham, Soobin Kwak, Youngjin Hwang, Junseok Kim, AIMS Mathematics<\/em><\/strong>, 2024.<\/span><\/li>\n
  344. Numerical investigation of the dynamics for a normalized time-fractional diffusion equation<\/a> …<\/a> Chaeyoung Lee, Yunjae Nam, Minjoon Bang, Seokjun Ham, Junseok Kim, AIMS Mathematics<\/strong>, 9(10): 26671-26687, 2024.<\/span><\/li>\n
  345. Modified\u200b \u200bwave-front\u200b \u200bpropagation\u200b \u200band\u200b \u200bdynamics\u200b \u200bcoming\u200b \u200bout\u200b \u200bof\u200b \u200bhigher-order\u200b \u200bdouble-well\u200b \u200bpotentials\u200b \u200bin\u200b \u200bthe\u200b \u200bAllen\u2013Cahn\u200b \u200bequations …<\/a> Junseok Kim, Mathematics<\/em><\/b><\/strong>, 2024.\u200b<\/span><\/li>\n
  346. Kim, J. Influence of fractional order on the behavior of a normalized time-fractional SIR model<\/a>. Mathematics<\/em><\/strong>, 2024, 12<\/em>, 3081.<\/span><\/li>\n
  347. An efficient and explicit local image inpainting method using the Allen-Cahn equation<\/a> … !?<\/a> Jian Wang, Ziwei Han, Junseok Kim, Zeitschrift <\/strong>f\u00fcr angewandte Mathematik und Physik<\/strong>, 2024.<\/span><\/li>\n
  348. Optimal time-dependent SUC model for COVID-19 pandemic in India (!!)<\/a> Youngjin Hwang, Soobin Kwak, Jyoti -, Junseok Kim, BMC\u200b \u200bInfectious\u200b \u200bDiseases<\/strong>, 2024.<\/span><\/li>\n
  349. On the phase-field algorithm for distinguishing connected regions in digital model … Sijing Lai, Bing Jiang, Qing Xia, Binhu Xia, Junseok Kim, Yibao Li, accepted, Engineering Analysis with Boundary Elements<\/i><\/strong>, 2024.<\/span><\/li>\n
  350. Phase-field modeling and linearly energy-stable Runge\u2013Kutta algorithm of colloidal crystals on curved surfaces …<\/a> Junxiang Yang, Yibao Li, Junseok Kim, Journal of Computational and Applied Mathematics<\/strong>, 2024. (Korea University Grant).<\/span><\/li>\n
  351. Triply periodic minimal surfaces based topology optimization for the hydrodynamic and convective heat transfer … Qing Xia, Junxia Zhu, Qian Yu, Junseok Kim, Yibao Li, Communications in Nonlinear Science and Numerical Simulation<\/strong>, 2024.<\/span><\/li>\n
  352. An efficient and fast adaptive numerical method for a novel phase-field model of crystal growth …<\/a> Seokjun Ham, Yibao Li, Soobin Kwak, Darae Jeong, Junseok Kim, Communications in Nonlinear Science and Numerical Simulation, 2024.<\/span><\/strong><\/li>\n
  353. A structure-preserving projection method with formal second-order accuracy for the incompressible Navier\u2013Stokes equations …<\/a> Junxiang Yang, Yibao Li, Junseok Kim, Communications in Nonlinear Science and Numerical Simulation, 2024.<\/span><\/strong><\/li>\n
  354. Shape transformation on curved surfaces using a phase-field model …<\/a> Hyundong Kim, Seungyoon Kang, Gyeonggyu Lee, Sungha Yoon, Junseok Kim, Communications in Nonlinear Science and Numerical Simulation, 2024.<\/span><\/strong><\/li>\n
  355. Efficient second-order accurate scheme for fluid-surfactant systems on curved surfaces with unconditional energy stability … Bing Jiang, Qing Xia, Junseok Kim, Yibao Li, Communications in Nonlinear Science and Numerical Simulation<\/strong>, 2024.<\/span><\/li>\n
  356. Unconditionally maximum principle-preserving linear method for a mass-conserved Allen-Cahn model with local Lagrange multiplier …<\/a>  Junxiang Yang, Junseok Kim, Communications in Nonlinear Science and Numerical Simulation, 2024.<\/span><\/strong><\/li>\n
  357. Phase-field based modeling and simulation for selective laser melting techniques in additive manufacturing … Sijing Lai, Qing Xia, Junseok Kim, Yibao Li, Communications in Nonlinear Science and Numerical Simulation<\/strong>, 2024.<\/span><\/li>\n
  358. Mengxin Chen, <\/span>Seokjun Ham, <\/span>Junseok Kim; Taxis-driven complex patterns of a plankton model. Chaos,<\/em>  2024; 34 (6): 063101.<\/span> https:\/\/doi.org\/10.1063\/5.0195576<\/a><\/span><\/li>\n
  359. The Allen\u2013Cahn model with a time-dependent parameter for motion by mean curvature up to the singularity …<\/a> Junxiang Yang, Dongsun Lee, Soobin Kwak, Seokjun Ham, Junseok Kim, Chaos, Solitons and Fractals, 2024.<\/span><\/strong><\/li>\n
  360. An efficient image inpainting algorithm based on modified Gray-Scott model \u2026 !!<\/a>  Jian Wang, Xinpei Wu, Heming Xu, Junseok Kim, Signal Processing<\/strong><\/a>, 2024.<\/span><\/li>\n
  361. An adapted energy dissipation law-preserving numerical algorithm for a phase-field surfactant model (cfdkim)<\/a> Junxiang Yang, Junseok Kim, Computational and Applied Mathematics<\/strong>, 2024. (Korea University Grant).<\/span><\/li>\n
  362. Hybrid numerical method for the Allen-Cahn equation on nonuniform grids …<\/a> Hyundong Kim, Gyeonggyu Lee, Seungyoon Kang, Seokjun Ham, Youngjin Hwang, Junseok Kim, Computers and Mathematics with Applications<\/strong>, 2024.<\/span><\/li>\n
  363. An unconditional energy stable data assimilation scheme for Navier-Stokes-Cahn-Hilliard equations with local discretized observed data … Xin Song, Qing Xia, Junseok Kim, Yibao Li, Computers and Mathematics with Applications<\/strong>, 2024.<\/span><\/li>\n
  364. Design of the shell-infill structures using a phase field-based topology optimization method … Wenxuan Xie, Jiachen Feng, Qing Xia, Junseok Kim, Yibao Li, Computer Methods in Applied Mechanics and Engineering<\/b><\/strong>, 2024.<\/span><\/li>\n
  365. On the phase field based model for the crystalline transition and nucleation within the Lagrange multiplier framework (20230725) Qing Xia, Junxiang Yang, Junseok Kim, Yibao Li, Journal of Computational Physics<\/strong>, 2024.<\/span><\/li>\n
  366. An operator splitting method for the Cahn\u2013Hilliard equation on nonuniform grids …<\/a> Gyeonggyu Lee, Soobin Kwak, Yongho Choi, Seunggyu Lee, Seungyoon Kang, Seokjun Ham, Junseok Kim, Computers and Mathematics with Applications<\/strong>, 2024.<\/span><\/li>\n
  367. Analysis of the effect of inert gas on alveolar\/venous blood partial pressure by using the operator splitting method \u202f…<\/a> Jyoti, Soobin Kwak, Seokjun Ham, Youngjin Hwang, Seungyoon Kang, Junseok Kim, International Journal for Numerical Methods in Biomedical Engineering<\/strong>, 2024.<\/span><\/li>\n
  368. Lattice Boltzmann method for variable viscous fluid flow on spherical surface … Junxiang Yang, Seungyoon Kang, Youngjin Hwang, Soobin Kwak, Seokjun Ham, Junseok Kim, Engineering Analysis with Boundary Elements<\/strong>, 2024.<\/span><\/li>\n
  369. Numerical algorithms for the phase-field equations using discrete cosine transform …<\/a> Youngjin Hwang, Seokjun Ham, Hyun Geun Lee, Hyundong Kim, Junseok Kim, Mechanics Research Communications<\/strong>, 2024.<\/span><\/li>\n
  370. Robust and accurate reconstruction of the time-dependent continuous volatility from option prices  … cfdkim<\/a> Youngjin Hwang, Taehee Lee, Soobin Kwak, Seungyoon Kang, Seokjun Ham, Junseok Kim, Computational and Applied Mathematics<\/strong>, 2024.<\/span><\/li>\n
  371. A practical algorithm for the design of multiple-sized porous scaffolds with triply periodic structures …<\/a>  Yibao Li, Qing Xia, Seungyoon Kang, Soobin Kwak, Junseok Kim, Mathematics and Computers in Simulation<\/strong>, 2024.<\/span><\/li>\n
  372. A structure-preserving explicit numerical scheme for the Allen\u2013Cahn equation with a logarithmic potential<\/a> …<\/a> Seokjun Ham, Jaeyong Choi, Soobin Kwak, Junseok Kim, Journal of Mathematical Analysis and Applications<\/strong>, Vol. 538, 128425, 2024.<\/span><\/li>\n
  373. A practical Monte Carlo method for pricing equity-linked securities with time-dependent volatility and interest rate (\u2026 cfdkim)<\/a> Sangkwon Kim, Jisang Lyu, Wonjin Lee, Eunchae Park, Hanbyeol Jang, Chaeyoung Lee, and Junseok Kim, Computational Economics<\/strong>, 2024. (Korea University Grant)<\/span><\/li>\n
  374. In silico investigation of the formation of multiple intense zebra stripes using extending domain<\/a>  …<\/a> Hyundong Kim, Jyoti, Soobin Kwak, Seokjun Ham, Junseok Kim,  Mathematics and Computers in Simulation<\/strong>, Vol. 225, 648\u2013658, 2024. <\/span><\/li>\n
  375. Dispersion and phase exchange process of chemically reactive solute through circular tube …<\/a> Jyoti, Soobin Kwak, Seokjun Ham, Junseok Kim, Journal of Applied Fluid Mechanics<\/strong>, 2024.<\/span><\/li>\n
  376. Consistently and unconditionally energy-stable linear method for the diffuse-interface model of narrow volume reconstruction  …<\/a> Junxiang Yang, Junseok Kim, Engineering with Computers<\/strong>, 2024. (Korea University Grant).<\/span><\/li>\n
  377. The Allen-Cahn equation with a space-dependent mobility and a source term for general motion by mean curvature …<\/a> Junxiang Yang, Seungyoon Kang, Soobin Kwak, Junseok Kim, Journal of Computational Science<\/strong>, 2024.<\/span><\/li>\n
  378. A modified Allen-Cahn equation with a mesh size-dependent interfacial parameter on a triangular mesh …<\/a> Junxiang Yang, Jian Wang, Soobin Kwak, Seokjun Ham, Junseok Kim, Computer Physics Communications, 2024.<\/span><\/strong><\/li>\n
  379. Global\u200b \u200bstability\u200b \u200banalysis\u200b \u200bof\u200b \u200ban\u200b \u200bextended\u200b \u200bSUC\u200b \u200bepidemic\u200b \u200bmathematical\u200b \u200bmodel …<\/a> Mengxin Chen, Soobin Kwak, Seokjun Ham, Youngjin Hwang, Junseok Kim, Zeitschrift\u200b \u200bf\u00fcr\u200b \u200bNaturforschung\u200b \u200bA\u200b \u200b-\u200b \u200bA\u200b \u200bJournal\u200b \u200bof\u200b \u200bPhysical\u200b \u200bSciences<\/strong>, 2024.<\/span><\/li>\n
  380. A novel phase-field model for three-dimensional shape transformation  …<\/a> Seokjun Ham, Hyundong Kim, Youngjin Hwang, Soobin Kwak, Jyoti, Jian Wang, Heming Xu, Wenjing Jiang, Junseok Kim, Computers and Mathematics with Applications<\/strong>, 2024.<\/span><\/li>\n
  381. An\u200b \u200befficient\u200b \u200band\u200b \u200baccurate\u200b \u200badaptive\u200b \u200btime-stepping\u200b \u200bmethod\u200b \u200bfor\u200b \u200bthe\u200b \u200bBS\u200b \u200bequations … \u200bHyeongseok\u200b \u200bHwang,\u200b \u200bSoobin\u200b \u200bKwak,\u200b \u200bYunjae\u200b \u200bNam,\u200b \u200bSeokjun\u200b \u200bHam,\u200b \u200bZheng\u200b \u200bLi,\u200b \u200bHyundong\u200b \u200bKim\u200b,\u200b \u200bJunseok\u200b \u200bKim, J. KSIAM<\/strong>, 2024.<\/span><\/li>\n
  382. Fast and efficient numerical method for solving the Allen\u2013Cahn equation on the cubic surface \u2026<\/a> Youngjin Hwang, Junxiang Yang, Gyeongyu Lee, Seokjun Ham, Seungyoon Kang, Soobin Kwak, Junseok Kim, Mathematics and Computers in Simulation<\/strong>, 2024.<\/span><\/li>\n
  383. A novel image inpainting method based on a modified Lengyel-Epstein model …<\/a> Jian Wang, Mengyu Luo, Heming Xu, Junseok Kim, Computer Vision and Image Understanding<\/em><\/strong>, 2024.<\/span><\/li>\n
  384. A normalized Caputo-Fabrizio fractional diffusion equation …<\/a> Junseok Kim, accepted,  <\/span>\u200b\u200bAIMS Mathematics<\/strong>, 2025.<\/span><\/span><\/li>\n
  385. Benchmark Problems for Physics-Informed Neural Networks: the Allen-Cahn Equation …<\/a> Hyun Geun Lee, Youngjin Hwang, Yunjae Nam, Sangkwon Kim, Junseok Kim, accepted, AIMS\u200b \u200bMathematics<\/em><\/b><\/strong>, 2025.<\/span><\/li>\n
  386. \u200bPricing five-asset Equity-Linked Securities (ELS) with step-down and knock-in barrier conditions on Android platform<\/a> … Junseok Kim, Juho Ma, Hyunho Shin, Hyundong Kim, accepted, AIMS\u200b \u200bMathematics<\/em><\/b><\/strong>, 2025.<\/span><\/span><\/li>\n
  387. Multifractal time series analysis of grounding resistance in transmission line towers under cold-climate conditions …<\/a> Guangxin Zhang, Minzhen Wang, Jian Wang, Junseok Kim, accepted, <\/span>AIMS Mathematics\u200b<\/strong>, 2025.<\/span><\/span><\/li>\n
  388. Maximum principle preserving unconditionally stable method for the Allen–Cahn equation with a high-order potential<\/a> …<\/a> Junseok Kim, Electronic Research Archive<\/em><\/b><\/strong>, 2025, 33(1): 433-446. <\/span><\/li>\n
  389. Two-Level method for Blind Image Deblurring Problems …<\/a> Azhar Iqbal, Shahbaz Ahmad, Junseok Kim, Applied Mathematics and Computation, Vol. 485, 129008, 2025.<\/span><\/strong><\/li>\n
  390. Stability analysis of a numerical method for the 3D high-order Allen–Cahn equation …<\/a> Seokjun Ham, Jyoti, Jaeyong Choi, Yunjae Nam, Junseok Kim, <\/span>\u200bAIP Advances<\/i><\/strong>, 2025. <\/span><\/span><\/li>\n
  391. An efficient and accurate adaptive time-stepping method for the Landau\u2013Lifshitz equation  …<\/a> Hyundong\u200b \u200bKim, Soobin Kwak, Moumni Mohammed, Seungyoon Kang, Seokjun Ham, Junseok Kim, \u200bAlgorithms<\/i><\/strong>, Vol. 18, 2025. <\/span><\/li>\n
  392. A cell structure implementation of the multigrid method for the two-dimensional diffusion equation …<\/a> Yongho Choi, Youngjin Hwang, Soobin Kwak, Seokjun Ham, Jyoti, Hyundong Kim, Junseok Kim, accepted, AIP Advances<\/strong>, 2025.<\/span><\/li>\n
  393. Phase-field modeling for curvature-dependent tissue growth on surfaces<\/a> …<\/a> Soobin Kwak, Yongho Choi, Jian Wang, Yunjae Nam, Junseok Kim, Engineering Analysis with Boundary El<\/em><\/b><\/strong>e<\/em><\/b><\/strong>ments<\/em><\/b><\/strong>, Vol. 171, 106090, 2025.<\/span><\/li>\n
  394. Fast numerical algorithm for the reaction-diffusion equations using an interpolating method …, cfdkim<\/a> Sungha Yoon, Chaeyoung Lee, Soobin Kwak, Seungyoon Kang, Junseok Kim, Computational and Applied Mathematics<\/strong>, Vol. 44, 51, 2025.<\/span><\/li>\n
  395. Positivity preserving and unconditionally stable numerical scheme for the three-dimensional modified Fisher\u2013Kolmogorov\u2013Petrovsky\u2013Piskunov equation … <\/a>Seungyoon Kang, Soobin Kwak, Youngjin Hwang, Junseok Kim, accepted, Journal of Computational and Applied Mathematics<\/strong>, Vol. 457, 116273, 2025.<\/span><\/li>\n
  396. A novel ensemble Kalman filter based data assimilation method with an adaptive strategy for dendritic crystal growth … Wenxuan Xie, Zihan Wang, Junseok Kim, Xing Sun, Yibao Li, accepted, Journal of Computatioal Physics<\/i><\/strong>, 2025. <\/span><\/li>\n
  397. On a two-phase incompressible diffuse interface fluid model with curvature-dependent mobility …<\/a>  Junxiang Yang, Junseok Kim, accepted, Journal of Computational Physics, 2025. <\/strong><\/span><\/li>\n
  398. A review of the numerical methods for diblock copolymer melts …<\/a> Youngjin\u200b \u200bHwang,\u200b Seungyoon Kang, Junseok Kim, accepted, CMC-Computers, Materials & Continua<\/strong>, 2025.<\/span><\/li>\n
  399. An efficient image encryption algorithm based on a time-delay predator-prey model …<\/a> Jian Wang, Haixiao Wang, Wenjing Jiang,  Zean Dai, Junseok Kim, accepted, Applied\u200b \u200bPhysics\u200b \u200bB<\/strong>, 2025.<\/span><\/li>\n
  400. Nonlinear dynamic evolution of a novel normalized time-fractional Burgers equation<\/a> …<\/a> Junseok Kim, Partial Differential Equations in Applied Mathematics<\/em><\/b><\/strong>, Vol. 13, 101096, 2025. <\/span><\/li>\n
  401. A novel multi-component Allen–Cahn system for reducing the vacuum phenomenon at the triple junction …<\/a> Seokjun Ham, Junxiang Yang, Youngjin Hwang, Jyoti, Junseok Kim, accepted, AIP Advances<\/em><\/b><\/strong>, 2025.<\/span><\/li>\n
  402. Maximum\u200b \u200bprinciple\u200b \u200bpreserving\u200b \u200bcomputational\u200b \u200balgorithm\u200b \u200bfor\u200b \u200bthe\u200b \u200b3D\u200b \u200bhigh-order\u200b \u200bAllen–Cahn\u200b \u200bequation …<\/a>  \u200bJunseok\u200b \u200bKim,\u200b \u200bYoungjin\u200b \u200bHwang, accepted, \u200bMathematics<\/em><\/b><\/strong>, 2025.<\/span><\/li>\n
  403. Designing team projects for envy-free group collaboration …<\/a>, Mengyu Luo, Chaeyoung Lee, Jian Wang, Soobin Kwak, Hyundong\u200b \u200bKim, Junseok Kim, accepted, Discrete Dynamics in Nature and Society<\/strong>, 2025.<\/span><\/li>\n
  404. Patterns of a General Chemical Model Involving Degn-Harrison Reaction Scheme … Mengxin Chen, Junseok Kim, Seokjun Ham,  Communications in Mathematical and in Computer Chemistry<\/strong>, Vol. 93, 267-290, 2025.<\/span><\/li>\n
  405. Computational analysis of a normalized time-fractional Fokker-Planck equation …<\/a> Jian Wang, Keyong Chen, Junseok Kim, accepted, Physica A<\/strong>, 2025.<\/span><\/li>\n
  406. Calibration of local volatility surfaces from observed market call and put option prices<\/a> …<\/a> Changwoo Yoo, Soobin Kwak, Youngjin Hwang, Hanbyeol Jang, Hyundong Kim, Junseok Kim, Computational Economics<\/strong>, 2025.<\/span><\/li>\n
  407. A finite difference method for a normalized time-fractional Black–Scholes equation<\/a> …<\/a> Yunjae Nam, Jian Wang, Chaeyoung Lee, Yongho Choi, Minjoon Bang, Zhengang Li, Junseok Kim, accepted, International\u200b \u200bJournal\u200b \u200bof\u200b \u200bApplied\u200b \u200band\u200b \u200bComputational\u200b \u200bMathematics<\/em><\/b><\/strong>, 2025.<\/span><\/li>\n
  408. A fast and accurate 3D lung tumor segmentation algorithm (… !!)<\/a> Jian Wang, Ziwei Han, Junseok Kim, accepted, Pattern Analysis and Applications<\/em><\/b><\/strong>, 2025. <\/span><\/li>\n
  409. An efficient computational method for simulating incompressible fluid flows on a virtual cubic surface<\/a>  …<\/a> Junxiang Yang, Seungyoon Kang, Sangkwon Kim, Youngjin Hwang, Soobin Kwak, Seokjun Ham, Junseok Kim, accepted, Communications in Nonlinear Science and Numerical Simulation<\/i>, 2025.<\/strong><\/span><\/li>\n
  410. A normalized time-fractional Korteweg\u2013de Vries equation …<\/a> Hyun Geun Lee, Soobin Kwak, Jyoti, Yunjae Nam, Junseok Kim, accepted, Alexandria\u200b \u200bEngineering\u200b \u200bJournal<\/strong>, 2025.<\/span><\/li>\n
  411. Accurate computation of Greeks for equity-linked security (ELS) near early redemption dates …<\/a> Yunjae Nam, Changwoo Yoo, Hyundong Kim, Jaewon Hong, Minjoon Bang, Junseok Kim, accepted, Quantitative Finance and Economics<\/em><\/b><\/strong>, 2025.<\/span><\/li>\n
  412. Multifractal Detrended Fluctuation Analysis Combined with Allen-Cahn Equation for Image Segmentation …<\/a> Minzhen Wang, Yanshan Wang, Renkang Xu, Runqiao Peng, Jian Wang, Junseok Kim, accepted, \u200b \u200bFractal and Fractional<\/i><\/strong>, 2025.<\/span><\/span><\/li>\n
  413. Adaptive time-stepping method for efficient simulation of the epidemic models (…, jkim1<\/em>)<\/a> Junseok Kim, accepted, European Journal of Pure and Applied Mathematics<\/i><\/strong>, 2025.<\/span><\/li>\n
  414. Computational analysis of a normalized time-fractional Fisher equation …<\/a> Soobin Kwak, Yunjae Nam, Seungyoon Kang, Junseok Kim, accepted, Applied Mathematics Letters<\/em><\/b><\/strong>, 2025.<\/span><\/li>\n
  415. Phase field modeling of melting and solidification dynamics in metallic powders during the bed fusion process …  Qing Xia, Sijing Lai, Junseok Kim, Yibao Li, accepted, Communications in Nonlinear Science and Numerical Simulation<\/b><\/strong>, 2025.<\/span><\/li>\n
  416. A review of the numerical methods for solving the binary Allen-Cahn equation …<\/a> Hyun Geun Lee, Yibao Li, Junxiang Yang, Soobin Kwak, Youngjin Hwang, Seokjun Ham, Hyundong Kim, Jyoti -, Yunjae Nam, Junseok Kim, accepted, Physica A<\/em><\/b><\/strong>, 2025.<\/span><\/li>\n
  417. Data-driven approach to reduced-order modeling of hydrogen-fueled supersonic combustion … Zhixian Lv, Jiachen Feng, Qing Xia, Jiahao Huang, Xing Sun, Junseok Kim, Yibao Li, accepted, Physics of Fluids<\/em><\/b><\/strong>, 2025.<\/span><\/li>\n
  418. An\u200b \u200befficient\u200b \u200bcomputational\u200b \u200balgorithm\u200b \u200bfor\u200b \u200bthe\u200b \u200bnonlocal\u200b \u200bCahn-Hilliard\u200b \u200bequation\u200b \u200bwith\u200b \u200ba\u200b \u200bspace-dependent\u200b \u200bparameter …<\/a> \u200bZhengang\u200b \u200bLi,\u200b \u200bXinpei\u200b \u200bWu,\u200b \u200bJunseok\u200b \u200bKim, accepted, Algorithms<\/i><\/strong>, 2025.<\/span><\/li>\n
  419. \u200bA\u200b \u200bnormalized\u200b \u200btime-fractional\u200b \u200bLotka-Volterra\u200b \u200bmodel …<\/a> Junseok Kim, accepted, Korean Journal of Mathematics<\/em><\/b><\/strong>, 2025.<\/span><\/li>\n
  420. Reconstructing\u200b \u200bPiecewise\u200b \u200bConstant\u200b \u200bLocal\u200b \u200bVolatility\u200b \u200bSurfaces …<\/a> Daeun\u200b \u200bJeong,\u200b \u200bYunjae\u200b \u200bNam,\u200b \u200bMinjoon\u200b \u200bBang,\u200b \u200bHyundong\u200b \u200bKim\u200b, \u200bJunseok\u200b \u200bKim, accepted, J. KSIAM<\/b><\/i><\/strong>, 2025.<\/span><\/li>\n
  421. Unconditionally\u200b \u200bstable\u200b \u200bmethod\u200b \u200bfor\u200b \u200bthe\u200b \u200bhigh-order\u200b \u200bAllen-Cahn\u200b \u200bequation …<\/a> Seungyoon Kang, Youngjin Hwang, Junseok Kim, accepted,  \u200b\u200bJournal of Computational Science<\/strong>, 2025.<\/span><\/li>\n
  422. The normalized time-fractional Cahn-Hilliard equation …<\/a> Hyun Geun Lee, Soobin Kwak, Seokjun Ham, Youngjin Hwang, Junseok Kim, accepted, Chaos, Solitons and Fractals, 2025.<\/strong><\/span><\/li>\n
  423. Simulation of dendritic growth on a spherical surface using a multi-component phase-field model (… JunseokKim)<\/a> Sangkwon Kim, Soobin Kwak, Seokjun Ham, Youngjin Hwang, Junseok Kim, accepted, \u200bInternational Communications in Heat and Mass Transfer<\/i><\/strong>, 2025.<\/span><\/li>\n
  424. Numerical investigation of thermo-mechanical-phase interaction in laser melting additive manufacturing process incorporating phase-field framework … Sijing Lai, Qing Xia, Junseok Kim, Yibao Li, accepted, \u200bPhysics of Fluids<\/em><\/b><\/strong>, 2025.<\/span><\/li>\n
  425. Effective\u200b \u200bperpendicular\u200b \u200bboundary\u200b \u200bconditions\u200b \u200bin\u200b \u200bphase-field\u200b \u200bmodels\u200b \u200busing\u200b \u200bDirichlet\u200b \u200bboundary\u200b \u200bconditions<\/a> …<\/a> Soobin Kwak, Seokjun Ham, Jian Wang, Hyundong Kim, Junseok Kim, accepted, Engineering\u200b \u200bwith\u200b \u200bComputers<\/i><\/em><\/strong>, 2025. <\/span><\/li>\n
  426. An unconditionally stable adaptive finite difference scheme for the Allen-Cahn equation …<\/a> Hyundong Kim, Seokjun Ham, Soobin Kwak, Junseok Kim, accepted, Computer Physics Communications<\/em>, 2025.<\/strong><\/span><\/li>\n
  427. Unconditionally\u200b \u200bmaximum\u200b \u200bprinciple\u200b \u200bpreserving\u200b \u200bscheme\u200b \u200bfor\u200b \u200bthe\u200b \u200bAllen-Cahn\u200b \u200bequation\u200b \u200bwith\u200b \u200ba\u200b \u200blogarithmic\u200b \u200bfree\u200b \u200benergy …<\/a> Junxiang Yang, Sangkwon Kim, Junseok Kim, accepted,  \u200b\u200bComputers and Mathematics with Applications<\/em><\/b><\/strong>, 2025.<\/span><\/li>\n
  428. Decoupled, efficient and structure-preserving numerical scheme for a non-isothermal phase field sintering model … Jingjie Cheng, Qing Xia, Binhu Xia, Junseok Kim, Yibao Li, accepted, Computers and Mathematics with Applications<\/strong>, 2025.<\/span><\/li>\n
  429. A practically stable explicit numerical method for the ternary Cahn-Hilliard system …<\/a> Seokjun Ham, Hyundong Kim, Youngjin Hwang, Junseok Kim, accepted, Mathematical Modelling and Control<\/em><\/b><\/strong>, 2025. <\/span><\/li>\n
  430. An efficient operator splitting method for a normalized time-fractional Allen–Cahn equation<\/a> …<\/a> Jian Wang, Qin Liu, Keyong Chen, Junxiang Yang, Ziwei Han, Soobin Kwak, Yunjae Nam, Seokjun Ham, Junseok Kim, accepted, Fractals<\/strong>, 2025.<\/span><\/li>\n
  431. A second-order finite difference method for the Black-Scholes model without far-field boundary conditions …<\/a> Jian Wang, Lin Wu, Xinpei Wu, Youngjin Hwang, Yunjae Nam, Soobin Kwak, Taehui Lee, Junseok Kim, Journal of Financial Stability<\/strong>, Vol. 81,  101477, 2025.<\/span><\/li>\n
  432. Phase-field modeling of fiber-based thermal diffusion and phase transitions in the fused deposition modeling process …<\/a> Binhu Xia, Sijing Lai, Qing Xia, Xiang Liu, Yibao Li, Junseok Kim, accepted, Communications in Nonlinear Science and Numerical Simulation<\/i>, 2025.<\/strong><\/span><\/li>\n
  433. A novel binary data classi\ufb01cation system based on the modi\ufb01ed Gray\u2013Scott model <\/span><\/a> …<\/a> Jian Wang, Shanshan Ge, Heming Xu, Wenjing Jiang, Junseok Kim, accepted, Nonlinear\u200b \u200bDynamics<\/strong>, 2025.<\/span><\/li>\n
  434. A normalized variable-order time-fractional diffusion equation …<\/a> Chaeyoung Lee, Junseok Kim, accepted, <\/span>\u200b\u200bPhysica A: Statistical Mechanics and its Applications<\/i><\/strong><\/strong>, 2025.<\/span><\/span><\/li>\n
  435. A\u200b \u200bmeshless\u200b \u200bmethod\u200b \u200bcombined\u200b \u200bwith\u200b \u200boperator\u200b \u200bsplitting\u200b \u200bfor\u200b \u200bsolving\u200b \u200bthe\u200b \u200bAllen\u2013Cahn\u200b \u200bequation …<\/a> Jilong He, Junseok Kim, accepted, The\u200b \u200bEuropean\u200b \u200bPhysical\u200b \u200bJournal\u200b \u200bPlus<\/em><\/b><\/strong>, 2025.<\/span><\/li>\n
  436. An\u200b \u200balgorithm\u200b \u200bfor\u200b \u200bestimating\u200b \u200bimplied\u200b \u200bvolatility\u200b \u200bin\u200b \u200bequity-linked\u200b \u200bsecurities … \u200bDonggwon\u200b \u200bChoi,\u200b \u200bZhengang\u200b \u200bLi,\u200b \u200bYunjae\u200b \u200bNam\u200b,\u200b \u200bJunseok\u200b \u200bKim, accepted, JKSIAM<\/strong>, 2025.<\/span><\/li>\n
  437. A fourth-order finite difference method for the Allen-Cahn equation …<\/a> Seokjun Ham, Seungyoon Kang, Youngjin Hwang, Gyeonggyu Lee, Soobin Kwak, Jyoti, Junseok Kim,  Journal of Computational and Applied Mathematics<\/strong>, Vol. 453, 116159, 2025.<\/span><\/li>\n
  438. A dual-energy physics-informed multi-material topology optimization method within the phase-field framework … Sijing Lai, Jiachen Feng, Zhixian Lv, Junseok Kim, Yibao Li, accepted, Computer Methods in Applied Mechanics and Engineering<\/em><\/b><\/strong>, 2025.<\/span><\/li>\n
  439. Reconstructing smooth local volatility surfaces for cryptocurrency options …<\/a> Yunjae Nam, Youngjin Hwang, Junseok Kim, accepted, \u200bInternational\u200b \u200bJournal\u200b \u200bof\u200b \u200bApplied\u200b \u200band\u200b \u200bComputational\u200b \u200bMathematics<\/strong>, 2025.<\/span><\/li>\n
  440. Surface Reconstruction of Narrow-band Guided Gray-Scott Model …<\/a> Jian Wang, Xuejuan Chen, Bowen Geng, Mengyu Luo, Shanshan Ge, Haozhe Wang, Jialin Chen, Junseok Kim, accepted, Computer Aided Geometric Design<\/em><\/b><\/strong>, 2025.<\/span><\/li>\n
  441. Impact of prey-taxis on a harvested intraguild predation predator-prey model (cfdkim, cfdkim no!)<\/a> Mengxin Chen, Canrong Tian, Seokjun Ham, Hyundong Kim, Junseok Kim, accepted, <\/span>European\u200b \u200bJournal\u200b \u200bof\u200b \u200bApplied\u200b \u200bMathematics<\/em><\/b><\/strong>, 2025.<\/span><\/span><\/li>\n
  442. Non-isothermal hydrodynamic modeling and analysis for the flow boiling in microchannels based heat exchanger … Jingjie Cheng, Qing Xia, Junseok Kim, Yibao Li, accepted, \u200bCommunications in Nonlinear Science and Numerical Simulation<\/em><\/b><\/strong>, 2026.<\/li>\n
  443. Reconstruction of diblock copolymer melts with an EnKF-based restoration framework … Wenxuan Xie; Jiachen Feng; Junseok Kim, Yibao Li, accepted, Communications in Nonlinear Science and Numerical Simulation<\/em><\/b><\/strong>, 2026.<\/li>\n
  444. Efficient phase field structural design algorithm for reliability-based topology optimization with material uncertainties … Zhuoheng Wang, Wenxuan Xie, Junseok Kim, Yibao Li, accepted,  \u200b\u200b\u200bEngineering Analysis with Boundary Elements<\/strong>, 2026.<\/li>\n
  445. Computational\u200b \u200bmodeling\u200b \u200bof\u200b \u200bincompressible\u200b \u200btwo-phase\u200b \u200bfluid\u200b \u200bdynamics\u200b \u200bvia\u200b \u200bthe\u200b \u200bconservative\u200b \u200bAllen\u2013Cahn\u200b \u200bframework\u200b \u200bon\u200b \u200ba\u200b \u200bvirtual\u200b \u200bcube (20250728)<\/a> \u200bAhmed\u200b \u200bZeeshan,\u200b \u200bJuho\u200b \u200bMa,\u200b \u200bZhengang\u200b \u200bLi,\u200b \u200bXinpei\u200b \u200bWu, Junseok Kim, accepted, Journal of Computational Science<\/i><\/strong>, 2026.<\/li>\n
  446. Curvature-dependent area preserving immersed boundary method for binary immiscible fluids<\/a> …<\/a> Haobo Hua, Pu Han, Seunggyu Lee, Huan Han, Hyundong Kim, Junseok Kim, accepted, Theoretical\u200b \u200band\u200b \u200bComputational\u200b \u200bFluid\u200b \u200bDynamics<\/strong>, 2026.<\/span><\/li>\n
  447. Fast pricing in Android platform calculator for four-asset step-down structure ELS using Brownian bridge<\/a> …<\/a> Hyundong Kim, Juho Ma, Sanghyun Lee, Junseok Kim, accepted, Journal\u200b \u200bof\u200b \u200bSupercomputing<\/strong>, 2026.<\/li>\n
  448. An unconditional energy stable numerical scheme for fluid-surfactant system with data assimilation method … Xiaochuan Hu, Xin Song, Qing Xia, Junseok Kim, Yibao Li, accepted, \u200bComputational\u200b \u200band\u200b \u200bApplied\u200b \u200bMathematics<\/em><\/b><\/strong>, 2026.<\/li>\n
  449. A Novel Shape Transformation Method via the Nonlocal Modified Allen-Cahn Model: Analysis and Numerical Simulations … Zhifeng Weng, Shuying Zhai, Junseok Kim, accepted, Computer Methods in Applied Mechanics and Engineering<\/strong>, 2026.<\/li>\n
  450. Simulation of the Coupled Navier\u2013Stokes\u2013Cahn\u2013Hilliard\u2013Heat Transfer System via a U-shaped Spatial\u2013Channel Attention Neural Operator …<\/em> \u200bZhixian Lv, Yuhong Li, Qing Xia, Junseok Kim, Yibao Li, accep<\/span>ted, <\/span>\u200bCommunications in Nonlinear Science and Numerical Simulation<\/strong>, 2026<\/span><\/li>\n
  451. Restoration of partially damaged fingerprints using a partial differential equation …<\/a> Sangkwon Kim, Yibao Li, Soobin Kwak, Junseok Kim, accepted, Pattern Recognition<\/strong>. 2026<\/li>\n
  452. An efficient numerical scheme on nonuniform grids for a normalized time-fractional Black\u2013Scholes equation (cfdkim, \uc9c0\uc6d0 \uc644\ub8cc)<\/a> Zhengang Li, Yunjae Nam, Juho Ma, Youngjin Hwang, Junseok Kim, accepted, Computational\u200b \u200band\u200b \u200bApplied\u200b \u200bMathematics<\/strong>, 2026.<\/li>\n
  453. Pinning phenomena in numerical schemes of the Allen-Cahn equation … Junseok Kim, Zhengang Li, Xinpei Wu, Soobin Kwak, accepted, Computers and Mathematics with Applications<\/em><\/b><\/strong>, 2026.<\/span><\/li>\n
  454. Stability analysis for the maximum principle preserving finite difference approach of the surface Allen\u2013Cahn equation on curved surfaces …<\/a> Hyundong\u200b \u200bKim,\u200b \u200bJian\u200b \u200bWang,\u200b \u200bSeokjun\u200b \u200bHam,\u200b \u200bYoungjin\u200b \u200bHwang,\u200b Jyoti,\u200b \u200bJunseok\u200b \u200bKim, accepted, Electronic Research Archive<\/strong>, 2025.\u200b (SCIE, September 2025)<\/span><\/li>\n
  455. An unconditionally stable hybrid numerical method for the gradient flow for the high-order Modica-Mortola functional …<\/a> Hyundong Kim, Zhengang Li, Xinpei Wu, Yunjae Nam, Junseok Kim, accepted, Electronic Research Archive<\/strong>\u200b<\/i><\/strong>, 2025. (SCIE, October 2025)<\/span><\/li>\n
  456. Numerical simulation of a normalized time-fractional SUC epidemic model …<\/a> Chaeyoung Lee, Jyoti -, Soobin Kwak, Yunjae Nam, Hyundong Kim, Junseok Kim, accepted, Computer Methods in Biomechanics and Biomedical Engineering<\/em><\/b><\/strong>, 2026.<\/li>\n
  457. A convergent fourth-order finite difference scheme for the Black-Scholes equation …<\/a> Seungyoon Kang, Soobin Kwak, Gyeonggyu Lee, Yougjin Hwang, Seokjun Ham, Junseok Kim, accepted, Computational Economics<\/strong>, 2026.<\/li>\n
  458. Stability analysis for maximum principle preserving explicit isotropic schemes of the Allen-Cahn equation …<\/a> Jyoti, Seokjun Ham, Soobin Kwak, Youngjin Hwang, Seungyoon Kang, Junseok Kim, accepted, Journal of Computational Mathematics<\/strong>, 2026.<\/li>\n
  459. Numerical\u200b \u200banalysis\u200b \u200bof\u200b \u200bthe\u200b \u200bAllen-Cahn\u200b \u200bequation\u200b \u200bon\u200b \u200bnon-uniform\u200b \u200bcell\u200b \u200bsizes (… cfdkim)<\/a> Binhu\u200b \u200bXia,\u200b \u200bKun\u200b \u200bWang,\u200b \u200bYunjae\u200b \u200bNam,\u200b \u200bZhengang\u200b \u200bLi,\u200b \u200bXinpei\u200b \u200bWu,\u200b \u200bSoobin Kwak, Juho Ma, Junseok\u200b \u200bKim\u200b, accepted, Computational\u200b \u200band\u200b \u200bApplied\u200b \u200bMathematics<\/em><\/b><\/strong>, 2026.<\/span><\/li>\n
  460. A\u200b \u200bsimple\u200b \u200bnumerical\u200b \u200balgorithm\u200b \u200bfor\u200b \u200bgenerating\u200b \u200bcircular\u200b \u200bporous\u200b \u200bpattern\u200b \u200bformation\u200b \u200bon\u200b \u200bcurved\u200b \u200bsurfaces (… cfdkim)<\/a> Youngjin Hwang, Seungyoon Kang, Jyoti, Junseok Kim, accepted, Computational\u200b \u200band\u200b \u200bApplied\u200b \u200bMathematics<\/em><\/b><\/strong>, 2026<\/span>.<\/li>\n
  461. Review of the conservative Allen-Cahn equations …<\/a> Youngjin Hwang, Jyoti, Juho Ma, Yunjae Nam, Junseok Kim, accepted,  \u200b\u200bEngineering Analysis with Boundary Elements<\/strong>, (June 2026)<\/span>.<\/li>\n
  462. An\u200b \u200befficient\u200b \u200band\u200b \u200baccurate\u200b \u200badaptive\u200b \u200btime-stepping\u200b \u200bmethod\u200b \u200bfor\u200b \u200bthe\u200b \u200bAllen-Cahn\u200b \u200bequation …<\/a> Hyundong Kim, Juho Ma, Hyunho Shin, Junseok Kim, accepted, Computers and Mathematics with Applications<\/i><\/strong>, 2026. (June)<\/span><\/li>\n
  463. Physics-Informed Neural Networks for Heat transfer in Non-Newtonian Casson Fluid Flow around a Horizontal Cylinder … Junseok Kim, Hameed Ullah Khan, Muhammad Imran Khan, Zaheer Asghar, Ahmed Zeeshan, accepted, International Journal for Computational Methods in Engineering Science & Mechanics<\/strong><\/em><\/b><\/strong>, 2026.<\/li>\n
  464. A second-order unconditionally energy stable scheme for the Lifshitz-Petrich model integrated with observational data … Xiaochuan Hu, Junseok Kim, Yibao Li, <\/em>accepted, Applied Mathematics and Computation<\/strong><\/em><\/b><\/strong>, 2026.<\/li>\n
  465. Efficient prediction of phase-field crystal dynamics via \u03b2-variational autoencoders and time-series transformers on coupled physical fields … Zhixian Lv, Jiahao Huang, Chengyang Yue, Junseok Kim, Yibao Li, accepted, Computers and Mathematics with Applications<\/em><\/b><\/strong>, 2026.<\/li>\n
  466. Maximum principle-preserving explicit scheme for the ternary Allen\u2013Cahn equation (20250807 !!)<\/a> Youngjin Hwang, Junseok Kim, accepted, Numerical\u200b \u200bMathematics:\u200b \u200bTheory,\u200b \u200bMethods\u200b \u200band\u200b \u200bApplications<\/em><\/b><\/i><\/strong>, 2026.\u200b<\/li>\n
  467. An efficient hybrid numerical method for the high-order Allen-Cahn equation …<\/a> Youngjin Hwang, Yunjae Nam, Junseok Kim, accepted, Applied\u200b \u200bNumerical\u200b \u200bMathematics<\/i><\/strong>, 2026.<\/li>\n
  468. Numerical analysis of a normalized time-fractional Lorenz system (.., cfdkim, \uc9c0\uc6d0 \uc644\ub8cc<\/a>)<\/a> Juho Ma, Junseok Kim, accepted, International\u200b \u200bJournal\u200b \u200bof\u200b \u200bBifurcation\u200b \u200band\u200b \u200bChaos<\/b>, 2026. <\/li>\n
  469. A Fourier spectral method for normalized time-fractional diffusion equations in two and three dimensions …<\/a> Ke Zhang, Seungjae Lee, Xinpei Wu, Meiyun Nan, Junseok Kim, accepted, \u200b<\/strong>Electronic Research Archive<\/strong>, 2026.<\/span><\/li>\n
  470. Turing\u200b \u200binstability\u200b \u200band\u200b \u200bcomplex\u200b \u200bpattern\u200b \u200bevolution\u200b \u200bof\u200b \u200ba\u200b \u200bGierer-Meinhardt\u200b \u200bmodel … Mengxin Chen, Xue-Zhi Li, Junseok Kim, Zhi Ling, Canrong Tian, accepted, <\/span>Nonlinear\u200b \u200bDynamics<\/strong>, 2026.<\/li>\n
  471. A positivity-preserving numerical method for the ternary Allen-Cahn equation …<\/a> Soobin Kwak, Seokjun Ham, Junseok Kim, accepted, Mathematical Methods in the Applied Sciences<\/i><\/strong>, 2026.<\/li>\n
  472. Traveling\u200b \u200bwave\u200b \u200bsolutions\u200b \u200bfor\u200b \u200ba\u200b \u200bnormalized\u200b \u200btime-fractional\u200b \u200bpredator-prey\u200b \u200bmodel …<\/a> Seokjun\u200b \u200bHam, \u200bSoobin\u200b \u200bKwak,\u200b \u200bAna\u200b \u200bYun,\u200b \u200bJyoti\u200b \u200b-,\u200b \u200bYunjae\u200b \u200bNam,\u200b \u200bJunseok\u200b \u200bKim, accepted,  \u200b\u200b\u200bIndian\u200b \u200bJournal\u200b \u200bof\u200b \u200bPhysics<\/strong>, 2026.<\/li>\n
  473. A practical algorithm for image inpainting based on a predator-prey model …<\/a> Jian Wang, Mengyu Luo, Junseok Kim, accepted, Communications in Nonlinear Science and Numerical Simulation<\/em><\/b><\/strong>, 2026. August<\/span><\/li>\n
  474. Energy-Stable and L2\/H1-Stable BDF2 Viscosity Splitting Method for the Penalized Incompressible Navier\u2013Stokes Equations …<\/a> Junxiang Yang, Yibao Li, Junseok Kim, accepted, \u200bJournal of Computational Physics<\/strong>, 2026.\u200b August<\/span><\/li>\n
  475. Reconstructing the quadratic local volatility surface for European options …<\/a> Yunjae Nam, Daeun Jeong, Hyundong Kim, Minjoon Bang, Changwoo Yoo, Zhengang Li, Junseok Kim, accepted, \u200bInternational\u200b \u200bJournal\u200b \u200bof\u200b \u200bApplied\u200b \u200band\u200b \u200bComputational\u200b \u200bMathematics<\/em><\/b><\/strong>, 2026. <\/li>\n
  476. A time-fractional phase-field equation for shape transformation …<\/a>  Jilong He, Junseok Kim, accepted, Engineering\u200b \u200bwith\u200b \u200bComputers<\/em><\/b><\/strong>, 2026.<\/li>\n
  477. A time-fractional diffusion model with normalization and short memory effect …<\/a> Junxiang Yang, Seokjun Ham, Soobin Kwak, Yunjae Nam, Zhengang Li, Xinpei Wu, Juho Ma, Junseok Kim, accepted, Communications\u200b \u200bin\u200b \u200bComputational\u200b \u200bPhysics<\/strong>, 2026.<\/li>\n
  478. An adaptive numerical method for solving the Allen-Cahn equation on curved surfaces …<\/a> Hyundong Kim, Qunzhi Jin, Xinpei Wu, Soobin Kwak, Zhengang Li, Junseok Kim, accepted, Journal of Computational and Applied Mathematics<\/b><\/i><\/strong>, 2026.<\/li>\n<\/ol>\n","protected":false},"excerpt":{"rendered":"

      ORCID:  0000-0002-0484-9189     https:\/\/sciprofiles.com\/profile\/817797 (h-index 48)       Ph. D. Thesis (2002)  \u201cModeling and simulation of multi-component, multi-phase fluid flows\u201d. Thesis advisor : Professor John Lowengrub Chapter 1   Introduction Chapter 2   Cahn-Hilliard Fluid Dynamics Chapter 3   Cahn-Hilliard Equation with Degenerate Mobility Chapter 4   Jet pinch-off in liquid-liquid systems with surface tension Chapter 5  Cocontinuous morphologies in polymer blends (3D … <\/p>\n

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