Author

Jianyun Wang

Institution: Hunan University of Technology

Observed institutions: Hunan University of Science and Technology, Hunan University of Technology

ORCID: 0000-0003-3615-3298

Observed ORCID: 0000-0003-3615-3298

OpenAlex ID: A5042319990

Superconvergence Analysis of Bilinear Finite Element for the Nonlinear Schrödinger Equation on the Rectangular Mesh

2018 · Zhikun Tian, Yanping Chen, et al. · Advances in Applied Mathematics and Mechanics · 18

Two-Grid Finite Element Method with Crank-Nicolson Fully Discrete Scheme for the Time-Dependent Schrödinger Equation

2020 · Jianyun Wang, Jicheng Jin, et al. · Numerical Mathematics Theory Methods and Applications · 10

Two‐grid mixed finite element method for two‐dimensional time‐dependent Schrödinger equation

2023 · Zhikun Tian, Yanping Chen, et al. · Mathematical Methods in the Applied Sciences · 6

Two-grid algorithm of the BDF2 finite element method for the two-dimensional linear Schrödinger equation

2025 · Jianyun Wang, Zixin Zhong · Computers & Mathematics with Applications · 4

Two-Grid Method for a Fully Discrete Mixed Finite Element Solution of the Time-Dependent Schrödinger Equation

2023 · Zhikun Tian, Yanping Chen, et al. · Mathematics · 3

Two-grid mixed finite element method with backward Euler fully discrete scheme for the nonlinear schrödinger equation

2026 · Zhikun Tian, Jianyun Wang, et al. · Applied Numerical Mathematics · 2

Optimal error estimates of BDF2 finite element method for the two-dimensional time-dependent Schrödinger equation

2025 · Zhikun Tian, Jianyun Wang, et al. · Results in Applied Mathematics · 2

Superconvergence of Finite Element Approximations of the Two-Dimensional Cubic Nonlinear Schrödinger Equation

2022 · Jianyun Wang, Zhikun Tian · Advances in Applied Mathematics and Mechanics · 2

A two-grid algorithm for the two-dimensional linear Schrödinger equation by the finite element method

2026 · Jianyun Wang, Zhikun Tian, et al. · Results in Applied Mathematics

Two-grid algorithms of the finite element method for the cubic nonlinear Schrödinger equation

2026 · Zhikun Tian, Jianyun Wang · Computers & Mathematics with Applications

Works count: 10

Citation count: 47

H-index: 4

I10-index: 2