{"id":4773,"date":"2023-10-24T20:36:32","date_gmt":"2023-10-24T11:36:32","guid":{"rendered":"https:\/\/mathematicians.korea.ac.kr\/cfdkim\/?page_id=4773"},"modified":"2026-04-15T23:38:25","modified_gmt":"2026-04-15T14:38:25","slug":"submission","status":"publish","type":"page","link":"https:\/\/mathematicians.korea.ac.kr\/cfdkim\/submission\/","title":{"rendered":"Submission"},"content":{"rendered":"

Revision submitted<\/strong><\/span><\/p>\n

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  1. Numerical\u200b \u200bSolution\u200b \u200bof\u200b \u200bthe\u200b \u200bLandau\u2013Lifshitz\u2013Gilbert\u200b \u200bEquation\u200b \u200bUsing\u200b \u200bFourier\u200b \u200bCollocation\u200b \u200bMethod …<\/a> Moumni Mohammed, Ouhraichou Hicham, Junseok Kim, submitted, Journal\u200b \u200bof\u200b \u200bMathematical\u200b \u200bStudy\u200b<\/em><\/b><\/strong>, 2026.<\/li>\n
  2. A cell structure implementation of the multigrid method for the three-dimensional diffusion equation (20251016)<\/a> Youngjin Hwang, Soobin Kwak, Jyoti, Hyunho Shin, Xinpei Wu, Junseok Kim, submitted, \u200bInternational Journal of Computer Mathematics<\/em><\/b><\/strong>, 2026.<\/li>\n
  3. A numerical method for the 3D nonlocal Cahn-Hilliard equation with a space-dependent parameter (20251228)<\/a> Xinpei Wu, Juho Ma, Junseok Kim, submitted, Advances\u200b \u200bin\u200b \u200bApplied\u200b \u200bMathematics\u200b \u200band\u200b \u200bMechanics\u200b<\/strong>, 2026.<\/li>\n
  4. A multigrid solver for the Allen-Cahn equation on a virtual cubic surface (20251202, Feb\u200b \u200b24,\u200b \u200b2026\u200b)<\/a> Junxiang Yang, Soobin Kwak, Seokjun Ham, Youngjin Hwang, Hyundong Kim, Juho Ma, Junseok Kim, submitted, Applied\u200b \u200bNumerical\u200b \u200bMathematics<\/em><\/b><\/strong><\/a>, 2026.<\/span><\/li>\n
  5. Practical volume merging method for triply periodic minimal structures (20251224)<\/a> Seungyoon Kang, Yibao Li, Soobin Kwak, Yongho Choi, Junseok Kim, submitted, \u200bComputer Methods in Biomechanics and Biomedical Engineering<\/b><\/i><\/strong>, 2026.<\/li>\n
  6. An\u200b \u200bunconditionally\u200b \u200bstable\u200b \u200bscheme\u200b \u200bfor\u200b \u200bthe\u200b \u200bModica-Mortola\u200b \u200bequation\u200b \u200bwith\u200b \u200ba\u200b \u200bvariable\u200b \u200binterfacial\u200b \u200bparameter (20250712)<\/a> Seokjun Ham, Junxiang Yang, Youngjin Hwang, Junseok Kim, submitted, Communications on Applied Mathematics and Computation<\/i><\/strong>, 2026.<\/li>\n
  7. Modeling and numerical simulation of the normalized time-fractional Navier–Stokes equations (20251019, Apr 07, 2026)<\/a> Jian Wang, Lin Wu, Yu Wang, Runqiao Peng, Junseok Kim, submitted, \u200bJournal of Computational Physics<\/b><\/i><\/a><\/strong>, 2026.<\/li>\n
  8. A\u200b \u200bnumerical\u200b \u200banalysis\u200b \u200bof\u200b \u200bthe\u200b \u200bnormalized\u200b \u200btime-fractional\u200b \u200bKeller\u2013Segel\u200b \u200bequations (20251122, Due by 17\u200b \u200bApr\u200b \u200b2026)<\/a> Chaeyoung\u200b \u200bLee,\u200b \u200bAna\u200b \u200bYun, \u200bDarae\u200b \u200bJeong,\u200b \u200bYibao\u200b \u200bLi,\u200b \u200bJuho\u200b \u200bMa,\u200b \u200bYunjae\u200b \u200bNam,\u200b \u200bJunseok\u200b \u200bKim, submitted, <\/span>Advances\u200b \u200bin\u200b \u200bContinuous\u200b \u200band\u200b \u200bDiscrete\u200b \u200bModels:\u200b \u200bTheory\u200b \u200band\u200b \u200bApplications<\/strong>, 2025.<\/li>\n<\/ol>\n

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    In revision<\/span><\/strong><\/p>\n

     <\/p>\n

    Submitted<\/strong><\/span><\/p>\n

      \n
    1. Numerical investigation of reverse equity-linked securities (20250704)<\/a> Yunjae Nam, Jian Wang, Hyundong Kim, Soobin Kwak, Minjoon Bang, Zhengang Li, Junseok Kim, submitted, Computational\u200b \u200bEconomics<\/b><\/i><\/strong>, 2026.<\/li>\n
    2. A second-order unconditionally energy stable scheme for the Lifshitz-Petrich model integrated with observed data (20250726) \u200bXiaochuan\u200b \u200bHu, Junseok Kim, Yibao Li, submitted,  \u200b\u200bApplied Mathematics and Computation<\/strong>, 2026.<\/li>\n
    3. Changes\u200b \u200bin\u200b \u200bGlobal\u200b \u200bTrade\u200b \u200bCenters:\u200b \u200bBased\u200b \u200bon\u200b \u200ba\u200b \u200bVisual\u200b \u200bAssessment\u200b \u200bMethod (20250818)<\/a> Jian\u200b \u200bWang;\u200b \u200bHaixiao\u200b \u200bWang;\u200b \u200bWei\u200b \u200bShao;\u200b \u200bJie\u200b \u200bChen;\u200b \u200bShanshan\u200b \u200bGe;\u200b \u200bJunseok\u200b \u200bKim, submitted,  \u200b\u200bChaos: An Interdisciplinary Journal of Nonlinear Science<\/i><\/strong>, 2026.<\/li>\n
    4. A modified ensemble Kalman filter method with an adaptive ensemble strategy for multiphase flow systems (20251010) Zihan Wang, Wenxuan Xie, Junseok Kim, Yibao Li, submitted, \u200bJournal of Computational Physics<\/em><\/b><\/strong>, 2026.<\/li>\n
    5. Unconditionally\u200b \u200bmaximum\u200b \u200bbound\u200b \u200bprinciple\u200b \u200bpreserving\u200b \u200balgorithm\u200b \u200bfor\u200b \u200bthe\u200b \u200b3D\u200b \u200bAllen\u2013Cahn\u200b \u200bequation\u200b \u200bwith\u200b \u200ba\u200b \u200btime-dependent\u200b \u200blogarithmic\u200b \u200bpotential (20251019, cfdkim<\/a>) Sangkwon Kim, Juho Ma, Ke Zhang, Soobin Kwak, Junseok Kim, submitted, \u200bAdvances\u200b \u200bin\u200b \u200bComputational\u200b \u200bMathematics<\/b><\/i><\/strong>, 2026.<\/li>\n
    6. Numerical Analysis for the Normalized Time-Fractional Modica–Mortola Functional (20251030, \uc5b5\uc149 \ub420 \uacbd\uc6b0 \uc5f0\uad6c\ube44\uc9c0\uc6d0 300<\/a>)<\/a> Zhengang Li, Soobin Kwak, Xinpei Wu, Juho Ma, Qunzhi Jin, Junseok Kim, Numerical Functional Analysis and Optimization<\/b><\/i><\/strong>, 2026.<\/li>\n
    7. Performance\u200b \u200bassessment\u200b \u200bof\u200b \u200bnumerical\u200b \u200bmethods\u200b \u200bfor\u200b \u200bsolving\u200b \u200bthe\u200b \u200bAllen-Cahn\u200b \u200bequation (20251215)<\/a> Seokjun Ham, Juho Ma, Zhengang Li, Xinpei Wu, Yunjae Nam, Junseok Kim, submitted, Korean Journal of Mathematics<\/b><\/i><\/strong>, 2026.<\/li>\n
    8. Stability, bifurcation and high-dimensional Turing pattern of a diffusive pine wilt disease system (20260102) Mengxin Chen, Xue-Zhi Li, Junseok Kim, submitted,  \u200b\u200b\u200bChaos, Solitons and Fractals<\/strong>, 2026.<\/li>\n
    9. Multi material stress-constrained topology optimization based on the phase field method (20260106) Wenxuan Xie, Zhuoheng Wang, Junseok Kim, Yibao Li, submitted, Communications in Nonlinear Science and Numerical Simulation<\/em><\/b><\/strong>, 2026.<\/li>\n
    10. An unconditionally stable denoising algorithm on non-uniform grids (20260106, \u200bcfdkim)<\/a>  Jian Wang, Shanshan Ge, Junseok Kim, submitted, International\u200b \u200bJournal\u200b \u200bof\u200b \u200bComputer\u200b \u200bVision<\/em><\/b><\/strong>, 2026.<\/li>\n
    11. Microstructural evolution prediction in the phase field crystal model with VAE-LSTM and ensemble kalman filtering (20260115)  Jiachen Feng, Wenxuan Xie, Zhixian Lv, Qing Xi, Junseok Kim, Yibao Li , submitted, Communications in Nonlinear Science and Numerical Simulation<\/em><\/b><\/strong>, 2026.<\/li>\n
    12. Modeling and simulation of the normalized time-fractional nonlocal Cahn-Hilliard equation (20260119)<\/a> Seungyoon Kang, Xinpei Wu, Seungjae Lee, Junseok Kim, Mathematics\u200b \u200band\u200b \u200bComputers\u200b \u200bin\u200b \u200bSimulation<\/strong><\/a>, 2026.<\/li>\n
    13. Numerical simulation of unconditionally stable normalized fractional Gray-Scott equation (20260226)<\/a> Jian Wang, Yu Wang, Runqiao Peng, Lin Wu Junseok Kim, submitted, Computers and Mathematics with Applications<\/em><\/b><\/strong>, 2026. <\/li>\n
    14. A normalized multi-term approach to time-fractional diffusion with weighted memory effects (20260308\u200b)<\/a> Yongho Choi, R\u200b \u200bPoovarasan, Junseok Kim, submitted, Communications in Nonlinear Science and Numerical Simulation<\/strong>, 2026.<\/li>\n
    15. An efficient adaptive time-step method for a normalized time-fractional SIR model with demographic processes (20260312, cfdkim)<\/a> Chaeyoung Lee, Meiyun Nan, Xinpei Wu, Junseok Kim, submitted, International\u200b \u200bJournal\u200b \u200bof\u200b \u200bBiomathematics<\/em><\/b><\/strong>, 2026.<\/span><\/li>\n
    16. Normalized time-fractional predator-prey model with landscape features (20260319, cfdkim \uc5b5\uc149 \ub420 \uacbd\uc6b0 \uc5f0\uad6c\ube44\uc9c0\uc6d0<\/a> 300)<\/a> Xinpei Wu, Soobin Kwak, Juho Ma, Junseok Kim, submitted, <\/span>\u200bInternational\u200b \u200bJournal\u200b \u200bof\u200b \u200bBiomathematics<\/i><\/strong>, 2026.<\/span><\/li>\n
    17. A stable and efficient second-order finite difference scheme for solving the Allen\u2013Cahn equation (20260320)<\/a> Soobin Kwak, Juho Ma, Junwon Ko, Meiyun Nan, Zhengang Li, Xinpei Wu, Junseok Kim, submitted, International Communications in Heat and Mass Transfer<\/strong><\/a>, 2026.<\/li>\n
    18. A Comprehensive Review of Numerical Methods for the Time-Fractional Allen\u2013Cahn Equation (20260325)<\/a> Yongho Choi, R Poovarasan, Xinpei Wu, Seoungjae Lee, Junseok Kim, submitted, Physica A<\/strong>, 2026. <\/li>\n
    19. A third-order temporal accurate and unconditionally stable Runge-Kutta scalar auxiliary variable method for the modified phase field crystal model (20260325)<\/a> Xiaochuan Hu, Yibao Li, Sijing Lai, Zhixian Lv, Wenxuan Xie, Junseok Kim, submitted, \u200bCommunications in Nonlinear Science and Numerical Simulation<\/em><\/b><\/strong>, 2026.<\/li>\n
    20. The Fourier-spectral method for solving the normalized time-fractional Swift\u2013Hohenberg model (20260325, \u200bcfdkim)<\/a> Ke Zhang, Zhengang Li, Xinpei Wu, Seungjae Lee, Soobin Kwak, Junseok Kim, submitted, International Journal of Computer Mathematics<\/em><\/b><\/i><\/strong>, 2026.<\/li>\n
    21. Maximum\u200b \u200bprinciple-preserving\u200b \u200bexplicit\u200b \u200bmethod\u200b \u200bfor\u200b \u200bthe\u200b \u200bconservative\u200b \u200bAllen–Cahn\u200b equation (20260326)<\/a> Youngjin Hwang, Junseok Kim, submitted, Computers and Mathematics with Applications<\/em><\/i><\/strong>, 2026.<\/li>\n
    22. 3D models of Voronoi-based hollow and lattice structures in complex domains: geometric construction and hydrodynamic analysis (20260327, JKim-573)<\/a> Jian Wang, Qin Liu, Junseok Kim, submitted, Mechanical Systems and Signal Processing<\/em><\/b><\/strong>, 2026.<\/li>\n
    23. Binary classification of noisy and imbalanced data using a high-order Allen-Cahn equation with a fidelity term (20260330)<\/a> Sangkwon Kim, Youngjin Hwang, Junseok Kim, submitted, Journal of Computational and Applied Mathematics<\/strong><\/a>, 2026.<\/li>\n
    24. A Positivity-Preserving Adaptive Finite Volume Method for the Ternary Allen\u2013Cahn Equation (20260403)<\/a> Jilong He, Junseok Kim, submitted, Applied\u200b \u200bNumerical\u200b \u200bMathematics<\/em><\/b><\/strong><\/a>, 2026.<\/li>\n
    25. Optimal calibration of the temporally varying volatility function (20260408)<\/a> Jian Wang, Youngjin Hwang, Hyundong Kim, Soobin Kwak, Junseok Kim, submitted, \u200b\u200bReview of Derivatives Research<\/em><\/i><\/strong>, 2026.\u200b<\/li>\n
    26. Highly efficient scheme for a three-dimensional normalized time-fractional Allen-Cahn equation (20260409)<\/a> Ke Zhang, Jian Wang, Seungjae Lee, Xinpei Wu, Meiyun Nan, Junseok Kim, submitted, Numerical Methods for Partial Differential Equations<\/em><\/strong>, 2026.<\/li>\n
    27. A space-adaptive, unconditionally stable, and maximum bound preserving scheme for the 3D Allen\u2013Cahn equation (20260410)<\/a> Soobin Kwak, Junseok Kim, submitted, \u200b\u200bChaos, Solitons and Fractals<\/em><\/b><\/strong>, 2026.<\/li>\n
    28. Efficient data classification with a phase-field equation on a triangular mesh (20260411)<\/a> Hyundong Kim, Zhengang Li, Xinpei Wu, Juho Ma, Junseok Kim, submitted, Pattern Recognition<\/strong>, 2026.<\/li>\n
    29. Time-step constraint for maximum-principle-preserving non-isothermal Allen–Cahn equation with logarithmic potential (20260413)<\/a> Juho Ma, Soobin Kwak, Ke Zhang, Zhengang Li, Sangkwon Kim, Junseok Kim, Computer Physics Communications<\/strong>, 2026.<\/li>\n
    30. Reconstructing initial conditions through inverse problems in normalized time-fractional diffusion equations (20260414)<\/a> Soobin Kwak, Xinpei Wu, Junseok Kim, submitted, \u200bJournal\u200b \u200bof\u200b \u200bScientific\u200b \u200bComputing<\/em><\/b><\/i><\/strong>, 2026.<\/span><\/li>\n
    31. A three-dimensional conservative Allen\u2013Cahn model with a curvature-dependent Lagrange multiplier (20260414)<\/a> Soobin Kwak, Xinpei Wu, Junseok Kim, submitted, \u200bInternational Journal of Heat and Mass Transfer<\/em><\/b><\/i><\/strong>, 2026.<\/span><\/li>\n
    32. Ternary incompressible flow simulations on a virtual cube using the conservative Allen\u2013Cahn\u2013Navier\u2013Stokes system (20260414,<\/a> \uc5b5\uc149 \ub420 \uacbd\uc6b0 \uc5f0\uad6c\ube44\uc9c0\uc6d0 200)<\/a> Xinpei Wu, Junseok Kim, submitted, \u200bMathematics\u200b \u200band\u200b \u200bComputers\u200b \u200bin\u200b \u200bSimulation<\/em><\/b><\/i><\/strong>, 2026.<\/span><\/span><\/li>\n
    33. Physics-Informed Neural Networks with Local Non-Similarity Method for Mixed Convection of Williamson Fluid over a Porous Stretching Cylinder under MHD and Thermal Radiation (20260415)<\/a> Ahmed Zeeshan, Hameed Ullah Khan, Atef F. Hashem, Junseok Kim, submitted, \u200bMathematics<\/em><\/b><\/i><\/strong>, 2026.<\/span><\/li>\n
    34. Normalized\u200b \u200bCaputo\u2013Fabrizio\u200b \u200bfractional\u200b \u200b2D\u200b \u200band\u200b \u200b3D\u200b \u200bdiffusion\u200b \u200bequations (20260415) Chaeyoung Lee, Seungjae Lee, Ke Zhang, Meiyun Nan, Junseok Kim, submitted, \u200bNumerical\u200b \u200bMathematics:\u200b \u200bTheory,\u200b \u200bMethods\u200b \u200band\u200b \u200bApplications<\/em><\/b><\/i><\/strong>, 2026.<\/span><\/li>\n
    35. The normalized space-time fractional Allen–Cahn equation (20260415)<\/a> Hyun Geun Lee, Soobin Kwak, Juho Ma, Zhengang Li, Junseok Kim, submitted, Applied Mathematical Modelling<\/i><\/strong>, 2026.<\/li>\n
    36. A normalized Caputo-Fabrizio fractional diffusion equation with decreasing weighting functions (20260415)<\/a>  Binhu Xia, Fatao Chen, Kun Wang, <\/span>Xinpei Wu, Zhengang Li, Meiyun Nan, Juho Ma, Junseok Kim, submitted, Advances\u200b \u200bin\u200b \u200bComplex\u200b \u200bSystems<\/em><\/b><\/strong><\/strong>, 2026.<\/li>\n<\/ol>\n

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       <\/p>\n

      Applied Mathematics Letters: 2026\ub144 7\uc6d4 \ubd80\ud130 \ub17c\ubb38 \uc81c\ucd9c \uac00\ub2a5<\/strong><\/p>\n

      Applied\u200b \u200bNumerical\u200b \u200bMathematics: \ud55c \ub2ec\uc5d0 \ubd84\uc57c \ubcc4 \ucd5c\ub300 5\ud3b8\uae4c\uc9c0 \uc81c\ucd9c \uac00\ub2a5 \uc800\ub110<\/i><\/strong><\/span><\/p>\n

      Applied Mathematics and Computation: \uc720\uc0ac\ub3c4 1% \ucd08\uacfc\ud558\uba74 \ub370\uc2a4\ud06c \ub9ac\uc81d\ub428<\/strong><\/span><\/p>\n

      Journal\u200b \u200bof\u200b \u200bApplied\u200b \u200bMathematics\u200b \u200band\u200b \u200bComputing: Scope\uac00 \uc548 \ub9de\uc74c, \ub17c\ubb38 \uc81c\ucd9c X<\/strong><\/p>\n

       <\/p>\n

      In preparation<\/p>\n

       <\/div>\n
      1) Implicit conservative Allen-Cahn equation using multigrid method on a cubic surface<\/div>\n
      2) Implicit Cahn-Hilliard equation using multigrid method on a cubic surface<\/div>\n
      3) Implicit nonlocal Cahn-Hilliard equation using multigrid method on a cubic surface<\/div>\n
      4) Two-phase Navier-Stokes-Cahn-Hilliard equation on a cubic surface.<\/div>\n
      5) Numerical studies for the phase-field crystal equation with a logarithmic free energy<\/span><\/div>\n
      6) Fast and simple short-time epidemic prediction algorithm for 2019 novel coronavirus (COVID-19) in China<\/span><\/div>\n

       <\/p>\n

       <\/p>\n

       <\/p>\n

        \n
      1. Reconstruction of convexity-preserving local volatility functions (20260210)<\/a> Sangkwon Kim, Jian Wang, Soobin Kwak, Hyundong Kim, Yunjae Nam, Junseok Kim, submitted, Methodology\u200b \u200band\u200b \u200bComputing\u200b \u200bin\u200b \u200bApplied\u200b \u200bProbability<\/strong>, 2026.<\/span><\/li>\n
      2. Image\u200b \u200bInpainting\u200b \u200bwith\u200b \u200bthe\u200b \u200bAllen-Cahn\u200b \u200bEquation\u200b \u200bIncorporating\u200b \u200bHigh-Order\u200b \u200bPolynomial\u200b \u200bPotentials (20260206, cfdkim)<\/a> Jian Wang, Shanshan Ge, Keyong Chen, Ziwei Han, Junseok Kim, submitted, Signal Processing<\/strong>, 2026.<\/span><\/li>\n
      3. Structure-guided mesh denoising method by reaction-diffusion equation (20250829)<\/a>, Jian Wang, Yanshan Wang, Ziwei Han, Junseok Kim, submitted, Computational Visual Media<\/b><\/i><\/strong>, 2026.<\/span><\/li>\n
      4. The normalized time\u2013fractional FitzHugh\u2013Nagumo reaction\u2013diffusion equation (20260309) Serdal Yaz\u0131c\u0131, Bayram Cekim, Junseok Kim, submitted, Open Mathematics<\/b><\/i><\/strong>, 2026.<\/span><\/li>\n<\/ol>\n

         <\/p>\n

          \n
        1. Inpainting and denoising of fingerprint images using a nonlocal partial differential equation with a fidelity term (20260224)<\/a> Soobin Kwak, Yibao Li, Junseok Kim, submitted, Multimedia\u200b \u200bSystems<\/em><\/b><\/strong>, 2026.<\/li>\n
        2. A direct and simple metric for evaluating researchers\u2019 impact on the global scholarly  communities (20241127)<\/a> Jian Wang, Menghao Huang, Youngjin Hwang, Seungyoon Kang, Xinpei Wu, Junseok Kim, submitted, Advances\u200b \u200bin\u200b \u200bComplex\u200b \u200bSystems<\/strong>, 2025.<\/span><\/li>\n
        3. Computational\u200b \u200banalysis\u200b \u200bof\u200b \u200bthe\u200b \u200bdynamic\u200b \u200bproperties\u200b \u200bof\u200b \u200bnormalized\u200b \u200btime-fractional\u200b derivatives (20250815<\/a>\u200b)  Yunjae Nam, Soobin Kwak, Xinpei Wu, Junseok Kim, submitted, Computer Physics Communications<\/i><\/em><\/b><\/strong>, 2025.<\/span><\/li>\n
        4. A normalized time-fractional Landau–Lifshitz equation (20260214)<\/a> Soobin Kwak, Moumni Mohammed, Juho Ma, Xinpei Wu, Junseok Kim, submitted, Nonlinear Analysis: Real World Applications<\/strong>, 2026.<\/li>\n
        5. Simulation\u200b \u200bof\u200b \u200bthe\u200b \u200bzebra\u200b \u200bpattern\u200b \u200bformation\u200b \u200bwith\u200b \u200bnonuniform\u200b \u200bstrip\u200b \u200bwidths\u200b \u200bon\u200b \u200ba\u200b \u200b3D\u200b \u200bmodel (20260223)<\/a> Binhu Xia, Seokjun Ham, Youngjin Hwang, Xinpei Wu, Junseok Kim, submitted, Journal\u200b \u200bof\u200b \u200bBiosciences<\/i><\/strong>, 2026.<\/li>\n
        6. A normalized time-fractional conservative Allen-Cahn equation (20260206)<\/a> Dongsun Lee, Yunjae Nam, Soobin Kwak, Xinpei Wu, Zhengang Li, Juho Ma, Junseok Kim, submittd, Physica A<\/strong>, 2026.<\/span><\/li>\n
        7. An efficient finite volume lattice Boltzmann method on nonuniform triangular meshes for curved surfaces (20250710)<\/a> Youngjin Hwang, Soobin Kwak, Seokjun Ham, Xinpei Wu, Junseok Kim, submitted, Engineering\u200b \u200bwith\u200b \u200bComputers<\/em><\/b><\/strong>, 2026.<\/span><\/li>\n
        8. Modified Allen\u2013Cahn equation for curvature-dependent tissue growth on three-dimensional surfaces (20260225)<\/a> Soobin Kwak, Yunjae Nam, Jyoti, Juho Ma, and Junseok Kim, Applied Mathematical Modelling<\/em><\/b><\/strong>, 2026.<\/span><\/li>\n
        9. A geometric multigrid implementation for solving the three-dimensional Cahn-Hilliard equation (20251224) Youngjin Hwang, Xinpei Wu, Junseok Kim, submitted, Journal<\/strong>, 2025.<\/span><\/li>\n
        10. Fully explicit numerical method for the incompressible Navier-Stokes equation (20260327)<\/a> Junxiang Yang, Yibao Li, Chaeyoung Lee, Yongho Choi, Hyundong Kim, Junseok Kim, submitted, SeMA Journal<\/strong>, 2026.<\/li>\n
        11. \u200bIsotropic discretization of a mathematical model for dendritic growth without artificial curvature (20260326)<\/a> Seokjun Ham, Soobin Kwak, Xinpei Wu, Meiyun Nan, Junseok Kim, submitted, Journal of Crystal Growth<\/em><\/b><\/strong>, 2026.<\/li>\n
        12. Practical reconstruction of smooth local volatility surfaces using an exponential of polynomial ansatz for options (20260329)<\/a> Yunjae Nam, Zhengang Li, Junseok Kim, submitted, Chaos, Solitons and Fractals<\/em><\/b><\/strong>, 2026.<\/li>\n
        13. Classification of N-component data using the vector-valued Allen\u2013Cahn equations (20260330)<\/a> Sangkwon Kim, Hyun Geun Lee, Youngjin Hwang, Soobin Kwak, Seokjun Ham, Junseok Kim, submitted, Pattern\u200b \u200bAnalysis\u200b \u200band\u200b \u200bApplications<\/em><\/b><\/strong>, 2026.<\/li>\n
        14. The normalized time-fractional phase-field crystal equation (20260220, Due by 18 April 2026)<\/a> Seungjae Lee, Ke Zhang, Yongho Choi, Soobin Kwak, Junseok Kim, submitted, Nonlinear Science<\/strong>, 2026.<\/li>\n
        15. Region-aware Chest X-ray Bone Suppression using PDE-guided GAN (20250122) Yunseong Cho, Young Kim, Keunhoo Kim, Junseok Kim, Seungsang Oh, Sangjun Lee, Subin Bae, Dongkyu Lee, Sangkwon Kim, submitted, Pattern Recognition<\/strong>, 2026.<\/li>\n
        16. Practical\u200b\u200b \u200bGeometric\u200b \u200bFeature\u200b \u200bPreserved\u200b \u200bDenoising\u200b \u200bAlgorithm (20251230) Wang,\u200b \u200bJian;\u200b \u200bWang,\u200b \u200bHaixiao;\u200b \u200bGe,\u200b \u200bShanshan;\u200b \u200bJiang,\u200b \u200bChenhua;\u200b \u200bKim,\u200b \u200bJunseok, submitted, <\/span> Transactions on Graphics<\/strong>, 2026.<\/li>\n<\/ol>\n

           <\/p>\n

          Mathematics in Engineering<\/a><\/p>\n

          Please find attached the PDF file with responses to the reviewer’ comments.<\/p>\n

          Please acknowledge receipt of this email<\/p>\n

          This work was supported by the National Research Foundation of Korea(NRF) grant funded by the Korea government(MSIT) (No. \ud55c\uad6d\uc5f0\uad6c\uc7ac\ub2e8\uc5d0\uc11c \ubd80\uc5ec\ud55c \uacfc\uc81c \uad00\ub9ac\ubc88\ud638).<\/strong> \u203b MSIT: Ministry of Science and ICT<\/p>\n

          This work was supported by the National Research Foundation(NRF), Korea, under project BK21 FOUR.<\/strong><\/p>\n

          Jian Wang is supported by National Natural Science Foundation of China (No. 12501531).<\/p>\n

          The corresponding author (J.S. Kim) was supported by Korea University Grant
          \nK2504591.<\/p>\n

           <\/p>\n","protected":false},"excerpt":{"rendered":"

          Revision submitted   Numerical\u200b \u200bSolution\u200b \u200bof\u200b \u200bthe\u200b \u200bLandau\u2013Lifshitz\u2013Gilbert\u200b \u200bEquation\u200b \u200bUsing\u200b \u200bFourier\u200b \u200bCollocation\u200b \u200bMethod … Moumni Mohammed, Ouhraichou Hicham, Junseok Kim, submitted, Journal\u200b \u200bof\u200b \u200bMathematical\u200b \u200bStudy\u200b, 2026. A cell structure implementation of the multigrid method for the three-dimensional diffusion equation (20251016) Youngjin Hwang, Soobin Kwak, Jyoti, Hyunho Shin, Xinpei Wu, Junseok Kim, submitted, \u200bInternational Journal of Computer Mathematics, 2026. A … <\/p>\n

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