{"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":"2026-09-19T02:39:01","modified_gmt":"2026-09-18T17:39:01","slug":"submission","status":"publish","type":"page","link":"https:\/\/mathematicians.korea.ac.kr\/cfdkim\/submission\/","title":{"rendered":"Submission"},"content":{"rendered":"

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

    \n
  1. The normalized time\u2013fractional FitzHugh\u2013Nagumo reaction\u2013diffusion equation … Serdal Yaz\u0131c\u0131, Bayram Cekim, Xinpei Wu, Junseok Kim, accepted, Complexity<\/b><\/i><\/strong>, 2026.<\/span><\/li>\n
  2. A space-adaptive, unconditionally stable, and maximum bound preserving scheme for the 3D Allen\u2013Cahn equation (20260420)<\/a> Soobin Kwak, Junseok Kim, accepted, \u200b\u200bCommunications in Nonlinear Science and Numerical Simulation<\/em><\/b><\/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, accepted,  \u200b\u200bChaos: An Interdisciplinary Journal of Nonlinear Science<\/i><\/strong>, 2026.<\/li>\n<\/ol>\n

     <\/p>\n

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

     <\/p>\n

      \n
    1. 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
    2. Structure-guided mesh denoising method by reaction-diffusion equation (20260520, Jul 26, 2026)<\/a>, Jian Wang, Yanshan Wang, Ziwei Han, Junseok Kim, submitted, Pattern Recognition<\/b><\/i><\/strong><\/a>, 2026.<\/li>\n
    3. 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 (20260619, \u200bdue\u200b \u200bby\u200b \u200bSep\u200b \u200b07,\u200b \u200b2026<\/a>) Sangkwon Kim, Juho Ma, Ke Zhang, Soobin Kwak, Junseok Kim, submitted, \u200bApplied\u200b \u200bNumerical\u200b \u200bMathematics<\/b><\/i><\/a><\/strong>, 2026.<\/li>\n
    4. \u200bIsotropic discretization of a mathematical model for dendritic growth without artificial curvature (20260416, Due on: 19-Sep-2026)<\/a> Seokjun Ham, Soobin Kwak, Xinpei Wu, Meiyun Nan, Junseok Kim, submitted, Journal of Computational Mathematics<\/em><\/b><\/strong>, 2026.<\/li>\n
    5. A Positivity-Preserving Adaptive Finite Volume Method for the Ternary Allen\u2013Cahn Equation (20260403,  \u200bdue\u200b \u200bby\u200b \u200bSep\u200b \u200b06,\u200b \u200b2026)<\/a> Jilong He, Junseok Kim, submitted, Applied\u200b \u200bNumerical\u200b \u200bMathematics<\/em><\/b><\/strong><\/a>, 2026.<\/li>\n
    6. Numerical simulation of practically 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><\/a>, 2026. <\/li>\n
    7. A three-dimensional conservative Allen\u2013Cahn model with a curvature-dependent Lagrange multiplier (20260508, Due by Sep 10, 2026<\/strong>)<\/a> Soobin Kwak, Xinpei Wu, Junseok Kim, submitted, \u200bInternational Journal of Engineering Science<\/em><\/b><\/a><\/i><\/strong>, 2026.<\/li>\n
    8. Maximum\u200b \u200bprinciple-preserving\u200b \u200bexplicit\u200b \u200bmethod\u200b \u200bfor\u200b \u200bthe\u200b \u200bconservative\u200b \u200bAllen–Cahn\u200b equation (20260731)<\/a> Youngjin Hwang, Junseok Kim, submitted, Computer Physics Communications<\/em><\/i><\/strong>, 2026.<\/li>\n
    9. 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<\/ol>\n

       <\/p>\n

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

       <\/p>\n

        \n
      1. Binary classification of noisy and imbalanced data using a high-order Allen-Cahn equation with a fidelity term (20260330, Due by Oct 24, 2026<\/strong>)<\/a> Sangkwon Kim, Youngjin Hwang, Junseok Kim, submitted, Journal of Computational and Applied Mathematics<\/strong><\/a>, 2026.<\/li>\n<\/ol>\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. 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
        3. 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
        4. A high-order Allen-Cahn phase field denoising model for preserving geometric detail features (20260427)<\/a> Jian Wang, Bowen Geng, Haixiao Wnag, Shanshan Ge, Chenhua Jiang, Junseok Kim, submitted, <\/span>Computer-Aided Design<\/strong>, 2026.<\/span><\/span><\/li>\n
        5. An unconditionally stable and maximum-bound-preserving method for the Allen\u2013Cahn equation with a growth or shrinkage term (20260428)<\/a> Jilong He, Xinpei Wu, Juho Ma, Seungjae Lee, Junseok Kim, submitted, Journal\u200b \u200bof\u200b \u200bNonlinear\u200b \u200bScience<\/em><\/b><\/strong>, 2026.<\/li>\n
        6. The normalized space-time fractional Allen–Cahn equation (20260507)<\/a> Hyun Geun Lee, Soobin Kwak, Juho Ma, Zhengang Li, Junseok Kim, submitted, International Journal of Computer Mathematics<\/i><\/strong>, 2026.<\/li>\n
        7. An Accurate Adaptive Time-stepping Method for Epidemic Modeling (20260514, Junseok Kim, ???)<\/a> Seungjae Lee, Xinpei Wu, Zhengang Li, Meiyun Nan, Hyeonseo Kim, Sungwon Jung, Wenzhe Zhong, Junseok Kim, submitted, International\u200b \u200bJournal\u200b \u200bof\u200b \u200bComputational\u200b \u200bMethods<\/em><\/b><\/strong>, 2026.<\/li>\n
        8. An adaptive hybrid method with unconditional stability for the conservative Allen-Cahn equation (20260617)<\/a> Hyundong Kim, Xinpei Wu, Juho Ma, Zhengang Li, Junseok Kim, submitted, Journal of Computational and Applied Mathematics<\/b><\/strong><\/a>, 2026.<\/li>\n
        9. Practical reconstruction of smooth local volatility surfaces using an exponential of polynomial ansatz for options (20260618)<\/a> Yunjae Nam, Zhengang Li, Xinpei Wu, Junseok Kim, submitted, \u200bComputational\u200b \u200bEconomics<\/em><\/b><\/strong>, 2026.<\/li>\n
        10. Inpainting and denoising of fingerprint images using a nonlocal partial differential equation with a fidelity term (20260619)<\/a> Soobin Kwak, Yibao Li, Junseok Kim, submitted, <\/span>Zeitschrift\u200b \u200bf\u00fcr\u200b \u200bangewandte\u200b \u200bMathematik\u200b \u200bund\u200b \u200bPhysik<\/em><\/b><\/strong><\/a>, 2026.<\/span><\/li>\n
        11. Efficient data classification with a phase-field equation on a triangular mesh (20260630)<\/a> Hyundong Kim, Zhengang Li, Xinpei Wu, Juho Ma, Junseok Kim, submitted, Applied\u200b \u200bIntelligence<\/strong>, 2026.<\/li>\n
        12. Numerical simulation of normalized time-fractional Lengyel-Epstein model (20260715)<\/a> Jian Wang, Keyong Chen, Qin Liu, Junseok Kim, submitted, Fractional\u200b \u200bCalculus\u200b \u200band\u200b \u200bApplied\u200b \u200bAnalysis\u200b<\/em><\/b><\/strong>, 2026.<\/li>\n
        13. Time-step constraint for maximum-principle-preserving non-isothermal Allen-Cahn equation with logarithmic potential (20260715<\/a>, \uc5b5\uc149 \ub420 \uacbd\uc6b0 \uc5f0\uad6c\ube44\uc9c0\uc6d0 200<\/span>) Juho Ma, Soobin Kwak, Ke Zhang, Zhengang Li, Sangkwon Kim, Junseok Kim, Journal of Mathematical Analysis and Applications<\/strong>, 2026.<\/li>\n
        14. Reconstruction of convexity-preserving local volatility functions (20260717)<\/a> Sangkwon Kim, Jian Wang, Soobin Kwak, Hyundong Kim, Yunjae Nam, Junseok Kim, submitted, Journal of Computational and Applied Mathematics<\/a>\u200b<\/i><\/strong>, 2026.<\/li>\n
        15. Computational study of an SEIR model with vaccination governed by a normalized fractional time derivative (20260619, cfdkim, Korea!!)<\/a> Sungwon Jung, Yuzhao Ye, Wenzhe Zhong, Ke Zhang, Junseok Kim, submitted, \u200bInternational\u200b \u200bJournal\u200b \u200bof\u200b \u200bBiomathematics<\/b><\/strong>, 2026.<\/li>\n
        16. A normalized Caputo-Fabrizio fractional diffusion equation with decreasing weighting functions (20260803<\/a>)  Binhu Xia, Fatao Chen, Kun Wang, <\/span>Xinpei Wu, Zhengang Li, Meiyun Nan, Juho Ma, Junseok Kim, submitted, ZAMM – Journal of Applied Mathematics and Mechanics<\/em><\/b><\/strong><\/strong>, 2026.<\/li>\n
        17. BS-GAN: Region-aware Chest X-ray Bone Suppression using PDE-guided GAN (20260804) Yunseong Cho, Young Kim, Keunhoo Kim, Junseok Kim, Seungsang Oh, Sangjun Lee, Subin Bae, Donggyu Lee, Sangkwon Kim, submitted, Mathematics\u200b \u200band\u200b \u200bComputers\u200b \u200bin\u200b \u200bSimulation<\/strong>, 2026.<\/li>\n
        18. A Latent-Space Prediction Framework with Observation-Guided Diffusion Correction for Crystal and Quasicrystal Dynamics … Yixin Yuan, Zhixian Lv, Junseok Kim, Yibao Li<\/span>, submitted, Computer Physics Communications<\/strong>, 2026.<\/li>\n
        19. An efficient finite volume lattice Boltzmann method on nonuniform triangular meshes for curved surfaces (20260813)<\/a> Youngjin Hwang, Soobin Kwak, Seokjun Ham, Xinpei Wu, Junseok Kim, submitted, Meccanica<\/em><\/b><\/strong>, 2026.<\/li>\n
        20. A stable and efficient second-order finite difference scheme for solving the Allen\u2013Cahn equation (20260813)<\/a> Soobin Kwak, Juho Ma, Junwon Ko, Meiyun Nan, Zhengang Li, Xinpei Wu, Junseok Kim, submitted, Advances\u200b \u200bin\u200b \u200bComputational\u200b \u200bMathematics<\/i><\/strong>, 2026.<\/li>\n
        21. An adaptive RK4 method with Euler-based time-step control for the Allen\u2013Cahn equation (20260816)<\/a> Chaeyoung Lee, Xinpei Wu, Seungjae Lee, Junseok Kim, submitted, \u200bNumerical Methods for Partial Differential Equations<\/span><\/span><\/em><\/b><\/i><\/strong>, 2026.<\/span><\/li>\n
        22. Three-dimensional modeling of nonuniform zebra stripe patterns with space-dependent reaction–diffusion parameters (20260817)<\/a> Binhu Xia, Seokjun Ham, Youngjin Hwang, Xinpei Wu, Seungjae Lee, Junseok Kim, submitted, Applied Mathematics-A Journal of Chinese Universities<\/i><\/strong>, 2026.<\/li>\n
        23. A\u200b \u200bTemporally\u200b \u200bSecond-order\u200b \u200bFourier\u200b \u200bSpectral\u200b \u200bMethod\u200b \u200bfor\u200b \u200bthe\u200b \u200bAllen-Cahn\u200b \u200bequation\u200b \u200bwith\u200b \u200ba\u200b \u200bHigh-order\u200b \u200bPotential (20260821)<\/a> Seungjae Lee, Meiyun Nan, Hyeonseo Kim, Xinpei Wu, Juho Ma, Junseok Kim, submitted, Science\u200b \u200bChina\u200b \u200bMathematics<\/em><\/b><\/strong>, 2026.<\/li>\n
        24. Numerical simulation of Hele\u2013Shaw-type flows between two cubical surfaces (20260822)<\/a> Hyun Geun Lee, Xinpei Wu, Seungjae Lee, Soobin Kwak, Junseok Kim, submitted, \u200bInternational Journal of Computational Fluid Dynamics<\/b><\/em><\/strong>, 2026.<\/li>\n
        25. Numerical\u200b \u200bmethod\u200b \u200bfor\u200b \u200bthe\u200b \u200bnormalized\u200b \u200bvariable-order\u200b \u200btime-fractional\u200b \u200bdiffusion\u200b \u200bequation\u200b \u200bin\u200b \u200bthree\u200b \u200bdimension (20260825)<\/a> Yuzhao Ye, Seungjae Lee, Jaeyong Choi, Junseok Kim, submitted, International\u200b \u200bJournal\u200b \u200bof\u200b \u200bComputational\u200b \u200bMethods<\/em><\/b><\/strong><\/strong>, 2026.<\/li>\n
        26. A normalized time-fractional diffusion equation with short memory on curved surfaces (20260901) Junseok Kim, Ke Zhang, Zhengang Li, Xinpei Wu, Juho Ma, Seungjae Lee, Hyundong Kim, submitted, \u200bJournal of Computational Physics<\/b><\/i><\/strong>, 2026.<\/li>\n
        27. Optimal calibration of the temporally varying volatility function (20260903)<\/a> Jian Wang, Youngjin Hwang, Hyundong Kim, Soobin Kwak, Junseok Kim, submitted, \u200b\u200bIMA Journal of Management Mathematics<\/em><\/i><\/strong>, 2026.\u200b<\/li>\n
        28. Unconditionally\u200b \u200bstable\u200b \u200bhigh-order\u200b \u200baccurate\u200b \u200bnumerical\u200b \u200bscheme\u200b \u200bfor\u200b \u200ba\u200b \u200bnormalized\u200b \u200btime-fractional\u200b \u200bdiffusion\u200b \u200bequation (20260908<\/a>, \uc5b5\uc149 \ub420 \uacbd\uc6b0 \uc5f0\uad6c\ube44\uc9c0\uc6d0 200<\/span>) Xinpei Wu, Ke Zhang, Junseok Kim, submitted, Numerical\u200b \u200bMathematics:\u200b \u200bTheory,\u200b \u200bMethods\u200b \u200band\u200b \u200bApplications<\/strong>, 2026.<\/li>\n
        29. Normalized\u200b \u200bCaputo\u2013Fabrizio\u200b \u200bfractional\u200b \u200b2D\u200b \u200band\u200b \u200b3D\u200b \u200bdiffusion\u200b \u200bequations (20260910)<\/a> Chaeyoung Lee, Seungjae Lee, Ke Zhang, Meiyun Nan, Xinpei Wu, Junseok Kim, submitted, \u200bInternational Journal of Numerical Modelling: Electronic Networks, Devices and Fields<\/em><\/b><\/i><\/strong>, 2026.<\/li>\n
        30. A\u200b \u200bsecond-order\u200b \u200btemporal\u200b \u200band\u200b \u200bfourth-order\u200b \u200bspatial\u200b \u200bnumerical\u200b \u200bmethod\u200b \u200bfor\u200b \u200bthe\u200b \u200bAllen\u2013Cahn\u200b \u200bequation (20260910)<\/a> Chaeyoung Lee, Xinpei Wu, Meiyun Nan, Yuzhao Ye, Wenzhe Zhong, Junseok Kim, submitted, International Journal of Computer Mathematics<\/b><\/strong>, 2026.<\/li>\n
        31. Explicit isotropic discretizations of the two- and three-dimensional logarithmic Allen-Cahn equation (20260910)<\/a> Yuzhao Ye, Zhengang Li, Juho Ma, Jaeyong Choi, Xinpei Wu, Junseok Kim, submitted, Physica A<\/strong>, 2026.<\/li>\n
        32. Modeling and simulation of the normalized time-fractional nonlocal Cahn-Hilliard equation (20260914)<\/a> Seungyoon Kang, Xinpei Wu, Seungjae Lee, Junseok Kim, submitted, Engineering with Computers<\/strong>, 2026.<\/li>\n
        33. A normalized time-fractional Allen\u2013Cahn equation with short memory effect (20260915)<\/a> Soobin Kwak, Xinpei Wu, Zhengang Li, Juho Ma, Junseok Kim, submitted, \u200bCommunications in Nonlinear Science and Numerical Simulation<\/em><\/b><\/i><\/strong>, 2026.<\/li>\n
        34. A conservative finite difference method for the normalized time-fractional porous-medium equation (20260916,<\/a> \uc5b5\uc149 \ub420 \uacbd\uc6b0 \uc5f0\uad6c\ube44\uc9c0\uc6d0 100) <\/span>Meiyun Nan, Xinpei Wu, Juho Ma, Junseok Kim, submitted, \u200bNumerical\u200b \u200bMathematics:\u200b \u200bTheory,\u200b \u200bMethods\u200b \u200band\u200b \u200bApplications<\/b><\/em><\/strong>, 2026.<\/li>\n
        35. Modified Allen\u2013Cahn equation for curvature-dependent tissue growth on three-dimensional surfaces (20260917)<\/a> Soobin Kwak, Yunjae Nam, Juho Ma, and Junseok Kim, submitted, Mathematical Biosciences<\/em><\/b><\/strong>, 2026.<\/li>\n
        36. A maximum bound principle preserving and unconditionally stable method for the conservative high-order Allen-Cahn equation (20260918) Junseok Kim, Xinpei Wu, Juho Ma, Seungjae Lee, Yongho Choi, submitted, Computer Methods in Applied Mechanics and Engineering<\/strong>, 2026.<\/li>\n
        37. A\u200b \u200bmultigrid\u200b \u200bmethod\u200b \u200bfor\u200b \u200bthe\u200b \u200bconservative\u200b \u200bAllen-Cahn\u200b \u200bequation\u200b \u200bon\u200b \u200ba\u200b \u200bvirtual\u200b \u200bcubic\u200b \u200bsurface (20260919)<\/a> , Hyundong Kim, Zhengang Li, Meiyun Nan, Xinpei Wu, Junseok Kim, submitted, Communications in Nonlinear Science and Numerical Simulation<\/strong>, 2026.<\/li>\n<\/ol>\n

           <\/p>\n

          Pending submission<\/strong><\/span><\/p>\n

            \n
          1. A geometric multigrid implementation for solving the three-dimensional Cahn-Hilliard equation (20251224) Youngjin Hwang, Xinpei Wu, Junseok Kim, submitted, Journal<\/strong>, 2025.<\/li>\n
          2. A normalized time-fractional Landau–Lifshitz equation (20260826)<\/a> Soobin Kwak, Moumni Mohammed, Juho Ma, Xinpei Wu, Junseok Kim, submitted, Advances\u200b \u200bin\u200b \u200bApplied\u200b \u200bMathematics\u200b \u200band\u200b \u200bMechanics<\/strong>, 2026.<\/li>\n<\/ol>\n

             <\/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

            Mathematical Methods in the Applied Sciences<\/strong>, as our Author Guidelines state that authors are only permitted to submit up to three original research manuscripts to the journal in past 12 months.<\/p>\n

             <\/p>\n

            In preparation<\/p>\n

             <\/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

              \n
            1. Reconstructing initial conditions through inverse problems in normalized time-fractional diffusion equations (20260813)<\/a> Soobin Kwak, Xinpei Wu, Junseok Kim, submitted, \u200bPhysica A<\/em><\/b><\/i><\/strong>, 2026.<\/span><\/li>\n
            2. 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.<\/span><\/li>\n
            3. Topology optimization of porous structures for adaptive embedding of artificial bone implants: integration of theory and experiment (20260708)<\/a> Jian Wang, Xuejuan Chen, Yuanyuan Fu, Xinpei Wu, Bowen Geng, Yu Wang, Haixiao Wang, Mengyu Luo, Shanshan Ge, Junseok Kim, submitted, Journal of Computational Physics<\/strong>, 2026.<\/span><\/li>\n
            4. 3D models of Voronoi-based lattice structures in complex domains: geometric construction and hydrodynamic analysis (20260715) Jian Wang, Qin Liu, Xuejuan Chen, Junseok Kim, submitted, ACM\u200b \u200bTransactions\u200b \u200bon\u200b \u200bGraphics<\/em><\/b><\/strong>, 2026.<\/li>\n
            5. A Comprehensive Review of Numerical Methods for the Time-Fractional Allen\u2013Cahn Equation (20260612, Due by 21 Jul 2026)<\/a> Yongho Choi, Xinpei Wu, Seoungjae Lee, Junseok Kim, submitted, Archives\u200b \u200bof\u200b \u200bComputational\u200b \u200bMethods\u200b \u200bin\u200b \u200bEngineering<\/strong>, 2026.<\/li>\n
            6. 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
            7. Computational\u200b \u200banalysis\u200b \u200bof\u200b \u200bthe\u200b \u200bdynamic\u200b \u200bproperties\u200b \u200bof\u200b \u200bnormalized\u200b \u200btime-fractional\u200b derivatives (20250815<\/a>\u200b)  Junseok Kim, Yunjae Nam, Xinpei Wu, submitted, Computer Physics Communications<\/i><\/em><\/b><\/strong>, 2025.<\/span><\/li>\n
            8. Modeling and numerical simulation of the normalized time-fractional Navier–Stokes equations (20251019, Jul 18<\/strong>)<\/a> Jian Wang, Lin Wu, Yu Wang, Runqiao Peng, Xinpei Wu, Junseok Kim, submitted, \u200bJournal of Computational Physics<\/b><\/i><\/a><\/strong>, 2026.<\/li>\n
            9. Region-Constrained Uniform Porous Pattern Generation For 3D Printing (20260706)<\/a> Jian Wang, Bowen Geng, Yu Wang, Xinpei Wu, Junseok Kim, submitted, Computer Aided Geometric Design<\/strong>, 2026.<\/li>\n
            10. The normalized time-fractional phase-field crystal equation (20260804)<\/a> Seungjae Lee, Ke Zhang, Yongho Choi, Soobin Kwak, Junseok Kim, submitted, Zeitschrift\u200b \u200bf\u00fcr\u200b \u200bangewandte\u200b \u200bMathematik\u200b \u200bund\u200b \u200bPhysik<\/strong>, 2026.<\/li>\n
            11. 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
            12. A computational investigation of the normalized time-fractional Keller\u2013Segel system with short memory (20260912)<\/a> Chaeyoung Lee, Juho Ma, Xinpei Wu, Junseok Kim, submitted, Mathematical Methods in the Applied Sciences<\/strong>, 2026.<\/li>\n
            13. A normalized time-fractional conservative Allen-Cahn equation (20260813)<\/a> Dongsun Lee, Yunjae Nam, Soobin Kwak, Xinpei Wu, Zhengang Li, Juho Ma, Junseok Kim, submittd, Chaos, Solitons and Fractals<\/em><\/strong>, 2026.<\/li>\n
            14. An efficient adaptive time-step method for a normalized time-fractional SIR model with demographic processes (202600819)<\/a> Chaeyoung Lee, Meiyun Nan, Xinpei Wu, Junseok Kim, submitted, \u200bActa Mathematicae Applicatae Sinica, English Series<\/em><\/b><\/strong>, 2026.<\/li>\n
            15. An\u200b \u200bunconditionally\u200b \u200bstable\u200b \u200bnumerical\u200b \u200bscheme\u200b \u200bfor\u200b \u200ba\u200b \u200bconservative\u200b \u200bhigh-order\u200b \u200bAllen-Cahn\u200b \u200bequation (20260917<\/a>) <\/span>Sangkwon Kim, Meiyun Nan, Zhengang Li, Xinpei Wu, Junseok Kim, submitted, <\/span>\u200b\u200bEast\u200b \u200bAsian\u200b \u200bJournal\u200b \u200bon\u200b \u200bApplied\u200b \u200bMathematics<\/b><\/em><\/strong>, 2026. <\/span><\/li>\n<\/ol>\n

               <\/p>\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

               <\/p>\n

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

              Publication The normalized time\u2013fractional FitzHugh\u2013Nagumo reaction\u2013diffusion equation … Serdal Yaz\u0131c\u0131, Bayram Cekim, Xinpei Wu, Junseok Kim, accepted, Complexity, 2026. A space-adaptive, unconditionally stable, and maximum bound preserving scheme for the 3D Allen\u2013Cahn equation (20260420) Soobin Kwak, Junseok Kim, accepted, \u200b\u200bCommunications in Nonlinear Science and Numerical Simulation, 2026. Changes\u200b \u200bin\u200b \u200bGlobal\u200b \u200bTrade\u200b \u200bCenters:\u200b \u200bBased\u200b \u200bon\u200b \u200ba\u200b \u200bVisual\u200b \u200bAssessment\u200b \u200bMethod (20250818) Jian\u200b \u200bWang;\u200b \u200bHaixiao\u200b \u200bWang;\u200b \u200bWei\u200b \u200bShao;\u200b … <\/p>\n

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