Analysis of PDEs

[36] Positivity-preserving third order DG schemes for Poisson-Nernst-Planck equations

Stephan Gerster Institut für Geometrie und Praktische Mathematik, RWTH Aachen University, Aachen, Germany Michael Herty Institut für Geometrie und Praktische Mathematik, RWTH Aachen University, Aachen, Germany Hui Yu Yau Mathematical Sciences Center, Tsinghua University, Beijing, China

Analysis of PDEs mathscidoc:2205.03010

Communications in Mathematical Sciences, 19, (3), 787-806, 2021.5
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[37] On time-splitting methods for nonlinear Schrödinger equation with highly oscillatory potential

Chunmei Su Zentrum Mathematik, Technische Universität München, 85748 Garching bei München, Germany Xiaofei Zhao School of Mathematics and Statistics & Hubei Key Laboratory of Computational Science, Wuhan University, 430072 Wuhan, P.R. China

Analysis of PDEs mathscidoc:2205.03009

ESAIM: Mathematical Modelling and Numerical Analysis, 54, (5), 1491-1508, 2020.6
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[38] Two exponential-type integrators for the “good” Boussinesq equation

Alexander Ostermann Chunmei Su

Analysis of PDEs mathscidoc:2205.03008

Numerische Mathematik, 143, 683-712, 2019.7
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[39] Regularized numerical methods for the logarithmic Schrödinger equation

Weizhu Bao Department of Mathematics, National University of Singapore, Singapore, 119076, Singapore Rémi Carles CNRS, IRMAR - UMR 6625, Univ Rennes, 35000, Rennes, France Chunmei Su Zentrum Mathematik, Technische Universität München, 85748, Garching bei München, Germany Qinglin Tang School of Mathematics, State Key Laboratory of Hydraulics and Mountain River Engineering, Sichuan University, Chengdu, 610064, People’s Republic of China

Analysis of PDEs mathscidoc:2205.03007

Numerische Mathematik, 143, 461–487q, 2019.7
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[40] Scattering and uniform in time error estimates for splitting method in NLS

Rémi Carles Chunmei Su

Analysis of PDEs mathscidoc:2205.03006

2021.10
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