On the Time Splitting Spectral Method for the Complex Ginzburg-Landau Equation in the Large Time and Space Scale Limit. - Pierre Degond; Shi Jin 003; Min Tang 002 (SIAM J. Sci. Comput., 2008)

A uniformly second order numerical method for the one-dimensional discrete-ordinate transport equation and its diffusion limit with interface. - Shi Jin 003; Min Tang 002; Houde Han (Networks Heterog. Media, 2009)

An asymptotic preserving method for strongly anisotropic diffusion equations based on field line integration. - Min Tang 002; Yihong Wang (J. Comput. Phys., 2017)

Uniform Convergent Tailored Finite Point Method for Advection-Diffusion Equation with Discontinuous, Anisotropic and Vanishing Diffusivity. - Min Tang 002; Yihong Wang (J. Sci. Comput., 2017)

An accurate front capturing scheme for tumor growth models with a free boundary limit. - Jian-Guo Liu 006; Min Tang 002; Li Wang 101; Zhennan Zhou (J. Comput. Phys., 2018)

The role of intracellular signaling in the stripe formation in engineered Escherichia coli populations. - Xiaoru Xue; Chuan Xue; Min Tang 002 (PLoS Comput. Biol., 2018)

Towards understanding the boundary propagation speeds in tumor growth models. - Jian-Guo Liu 006; Min Tang 002; Li Wang 101; Zhennan Zhou (CoRR, 2019)

Multiscale Convergence of the Inverse Problem for Chemotaxis in the Bayesian Setting. - Kathrin Hellmuth; Christian Klingenberg; Qin Li 007; Min Tang 002 (Comput., 2021)

A Spatial-Temporal asymptotic preserving scheme for radiation magnetohydrodynamics. - Shi Jin 003; Min Tang 002; Xiaojiang Zhang (CoRR, 2021)

Semi-implicit front capturing schemes for the degenerate nonlinear radiative diffusion equation. - Min Tang 002; Xiaojiang Zhang (J. Comput. Phys., 2021)

Toward Understanding the Boundary Propagation Speeds in Tumor Growth Models. - Jian-Guo Liu 006; Min Tang 002; Li Wang 101; Zhennan Zhou (SIAM J. Appl. Math., 2021)

Accurate Front Capturing Asymptotic Preserving Scheme for Nonlinear Gray Radiative Transfer Equation. - Min Tang 002; Li Wang 101; Xiaojiang Zhang (SIAM J. Sci. Comput., 2021)

A spatial-temporal asymptotic preserving scheme for radiation magnetohydrodynamics in the equilibrium and non-equilibrium diffusion limit. - Shi Jin 003; Min Tang 002; Xiaojiang Zhang (J. Comput. Phys., 2022)

Tailored Finite Point Method for Diffusion Equations with Interfaces on Distorted Meshes. - Min Tang 002; Lina Chang; Yihong Wang (J. Sci. Comput., 2022)

A Continuous Integral Model for White Blood Cell Production. - Yaming Zhang; Thomas Stiehl; Min Tang 002 (SIAM J. Appl. Math., 2022)

Numerical reconstruction of the kinetic chemotaxis kernel from macroscopic measurement, wellposedness and illposedness. - Kathrin Hellmuth; Christian Klingenberg; Qin Li 007; Min Tang 002 (CoRR, 2023)

Pattern Formation of a Pathway-Based Diffusion Model: Linear Stability Analysis and an Asymptotic Preserving Method. - Yaming Zhang; Ning Jiang; Jiangyan Liang; Yi-Long Luo; Min Tang 002 (Multiscale Model. Simul., 2023)

A fully asymptotic preserving decomposed multi-group method for the frequency-dependent radiative transfer equations. - Xiaojiang Zhang; Peng Song 017; Yi Shi; Min Tang 002 (J. Comput. Phys., 2023)

Kinetic Chemotaxis Tumbling Kernel Determined from Macroscopic Quantities. - Kathrin Hellmuth; Christian Klingenberg; Qin Li 007; Min Tang 002 (SIAM J. Math. Anal., 2024)

The decomposed HOLO scheme: Enabling large time steps for the gray radiative transfer equation across three distinct limits. - Zhiyi Feng; Tao Xiong; Min Tang 002 (J. Comput. Phys., 2025)

Reconstructing the Kinetic Chemotaxis Kernel Using Macroscopic Data: Well-Posedness and Ill-Posedness. - Kathrin Hellmuth; Christian Klingenberg; Qin Li 007; Min Tang 002 (SIAM J. Appl. Math., 2025)