1 citations · 2 across the 4 of their papers we have counts for
4 papers
High-order and Mass-conservative Regularized Implicit-explicit relaxation Runge-Kutta methods for the logarithmic Schrödinger equation
Jingye Yan, Hong Zhang, Yabing Wei +1
The non-differentiability of the singular nonlinearity (such as ) at presents significant challenges in devising accurate and efficient numerical schemes for the…
Error analysis of a first-order IMEX scheme for the logarithmic Schrödinger equation
Lilian Wang, Jingye Yan, Xiaolong Zhang
The logarithmic Schrödinger equation (LogSE) has a logarithmic nonlinearity that is not differentiable at Compared with its counterpart with a regular nonl…
Two regularized energy-preserving finite difference methods for the logarithmic Klein-Gordon equation
Jingye Yan, Xu Qian, Hong Zhang +1
We present and analyze two regularized finite difference methods which preserve energy of the logarithmic Klein-Gordon equation (LogKGE). In order to avoid singularity caused by th…
Regularized finite difference methods for the logarithmic Klein-Gordon equation
Jingye Yan, Hong Zhang, Xu Qian +1
We propose and analyze two regularized finite difference methods for the logarithmic Klein-Gordon equation (LogKGE). Due to the blowup phenomena caused by the logarithmic nonlinear…