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Min Joo-Hong

Ewha Womans University · 工学

研究室紹介

Professor Min Joo-Hong's research lab specializes in computational mathematics and applied numerical analysis, with a focus on developing and analyzing numerical methods for partial differential equations, particularly on complex and irregular domains. The lab investigates interface and boundary treatment techniques in PDEs, including the Ghost Fluid Method for Poisson and diffusion-type problems, and explores their applications in multiphase and Stefan-type problems. Additionally, the lab engages in experimental and computational studies of nonlinear dynamical systems, exemplified by their work on the Malkus–Lorenz waterwheel, where they combine image processing with bifurcation analysis to study chaotic behavior. The lab also emphasizes pedagogical innovation in numerical linear algebra, particularly in simplifying the understanding of advanced algorithms like the QR method for eigenvalue computation.

numerical analysisPoisson equationghost fluid methodnonlinear dynamicseigenvalue computation

Research Overview

Papers
72
Total Citations
1,619
Papers (5y)
18
Primary Field
工学

Research Output Trend

Figures are computed from collected data and may differ slightly.

Publications per year (5y)
18total
2021
2022
2023
2024
2025
Citations per year (5y)
100total
20212022202320242025

Selected Papers

15
1
Article|212 citations·2007
A second order accurate level set method on non-graded adaptive cartesian grids
Chohong Min, Frédéric Gibou
SJR Q1Journal of Computational Physics
Computer Graphics and Computer-Aided DesignComputer Science
2
Article|147 citations·2009
An efficient fluid–solid coupling algorithm for single-phase flows
Yen Ting Ng, Chohong Min, Frédéric Gibou
SJR Q1Journal of Computational Physics
Computational MechanicsEngineering
3
Article|119 citations·2007
Geometric integration over irregular domains with application to level-set methods
Chohong Min, Frédéric Gibou
SJR Q1Journal of Computational Physics
Atomic and Molecular Physics, and OpticsPhysics and Astronomy
4
Article|117 citations·2010
On reinitializing level set functions
Chohong Min
SJR Q1Journal of Computational Physics
Numerical AnalysisMathematics
5
Article|93 citations·2012
A parallel fast sweeping method for the Eikonal equation
Miles Detrixhe, Frédéric Gibou, Chohong Min
SJR Q1Journal of Computational Physics
Computational Theory and MathematicsComputer Science
6
Article|90 citations·2006
A second order accurate projection method for the incompressible Navier–Stokes equations on non-graded adaptive grids
Chohong Min, Frédéric Gibou
SJR Q1Journal of Computational Physics
Computational MechanicsEngineering
7
Article|86 citations·2006
A supra-convergent finite difference scheme for the variable coefficient Poisson equation on non-graded grids
Chohong Min, Frédéric Gibou, Héctor D. Ceniceros
SJR Q1Journal of Computational Physics
Computational MechanicsEngineering
8
Article|72 citations·2004
Local level set method in high dimension and codimension
Chohong Min
SJR Q1Journal of Computational Physics
Computational MechanicsEngineering
9
Article|63 citations·2008
Robust second-order accurate discretizations of the multi-dimensional Heaviside and Dirac delta functions
Chohong Min, Frédéric Gibou
SJR Q1Journal of Computational Physics
Computational MechanicsEngineering
10
Article|59 citations·2012
Efficient symmetric positive definite second-order accurate monolithic solver for fluid/solid interactions
Frédéric Gibou, Chohong Min
SJR Q1Journal of Computational Physics
Computational MechanicsEngineering
11
Article|40 citations·2009
Guidelines for Poisson Solvers on Irregular Domains with Dirichlet Boundary Conditions Using the Ghost Fluid Method
Yen Ting Ng, Han Chen, Chohong Min, Frédéric Gibou
SJR Q1Journal of Scientific ComputingOA

We consider the variable coefficient Poisson equation with Dirichlet boundary conditions on irregular domains. We present numerical evidence for the accuracy of the solution and its gradients for different treatments at the interface using the Ghost Fluid Method for Poisson problems of Gibou et al . (J. Comput. Phys. 176:205–227, 2002 ; 202:577–601, 2005 ). This paper is therefore intended as a guide for those interested in using the GFM for Poisson-type problems (and by consequence diffusion-li

Computational MechanicsEngineering
12
Article|31 citations·2003
Simplicial isosurfacing in arbitrary dimension and codimension
Chohong Min
SJR Q1Journal of Computational Physics
Computational MechanicsEngineering
13
Article|19 citations·2014
Analyses on the finite difference method by Gibou et al. for Poisson equation
Gang-Joon Yoon, Chohong Min
SJR Q1Journal of Computational Physics
Computational MechanicsEngineering
14
Book Chapter|16 citations·2022
EvalRound Algorithm in CKKS Bootstrapping
Seonghak Kim, Minji Park, Jaehyung Kim, Taekyung Kim, Chohong Min
SJR Q2Lecture notes in computer science
Artificial IntelligenceComputer Science
15
Article|15 citations·2015
Convergence Analysis of the Standard Central Finite Difference Method for Poisson Equation
Gang-Joon Yoon, Chohong Min
SJR Q1Journal of Scientific Computing
Computational MechanicsEngineering

Research Areas

Computational MechanicsArtificial IntelligenceComputational Theory and MathematicsComputer Graphics and Computer-Aided DesignAtomic and Molecular Physics, and OpticsNumerical Analysis

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