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Jing An
Observed names:
An Jing,
An, Jing
Institution:
Guizhou Normal University
Observed institutions:
Guizhou Normal University,
Wayne State University,
Xiamen University,
Guizhou Minzu University,
Beijing Computational Science Research Center
ORCID:
0000-0003-1855-9761
Observed ORCIDs:
0000-0003-1855-9761,
0000-0001-5703-9721
OpenAlex ID:
A5082125860
A Spectral-Element Method for Transmission Eigenvalue Problems
2013
·
Jing An
, Jie Shen
·
Journal of Scientific Computing
·
61
Spectral approximation to a transmission eigenvalue problem and its applications to an inverse problem
2015
·
Jing An
, Jie Shen
·
Computers & Mathematics with Applications
·
41
PDF
A reduced-order finite volume element formulation based on POD method and numerical simulation for two-dimensional solute transport problems
2013
·
Zhendong Luo
, Hong Li
, et al.
·
Mathematics and Computers in Simulation
·
38
Reduced-order extrapolation spectral-finite difference scheme based on POD method and error estimation for three-dimensional parabolic equation
2015
·
Jing An
, Zhendong Luo
, et al.
·
Frontiers of Mathematics
·
28
Spectral-Galerkin approximation and optimal error estimate for biharmonic eigenvalue problems in circular/spherical/elliptical domains
2019
·
Jing An
, Huiyuan Li
, et al.
·
Numerical Algorithms
·
25
An efficient spectral method and rigorous error analysis based on dimension reduction scheme for fourth order problems
2020
·
Lan Li
, Jing An
·
Numerical Methods for Partial Differential Equations
·
17
Spectral approximation based on a mixed scheme and its error estimates for transmission eigenvalue problems
2022
·
Ting Tan
, Waixiang Cao
, et al.
·
Computers & Mathematics with Applications
·
16
An Efficient Spectral-Galerkin Approximation and Error Analysis for Maxwell Transmission Eigenvalue Problems in Spherical Geometries
2017
·
Jing An
, Zhimin Zhang
·
Journal of Scientific Computing
·
16
PDF
An efficient spectral-Galerkin approximation based on dimension reduction scheme for transmission eigenvalues in polar geometries
2020
·
Shixian Ren
, Ting Tan
, et al.
·
Computers & Mathematics with Applications
·
15
PDF
A Legendre–Galerkin spectral approximation and estimation of the index of refraction for transmission eigenvalues
2016
·
Jing An
·
Applied Numerical Mathematics
·
14
A novel numerical method based on a high order polynomial approximation of the fourth order Steklov equation and its eigenvalue problems
2022
·
Jiantao Jiang
, Jing An
, et al.
·
Discrete and Continuous Dynamical Systems - B
·
10
A finite volume element formulation and error analysis for the non-stationary conduction–convection problem
2012
·
Hong Li
, Zhendong Luo
, et al.
·
Journal of Mathematical Analysis and Applications
·
10
PDF
A novel spectral method and error analysis for fourth-order equations in a spherical region
2022
·
Ting Tan
, Lan Li
, et al.
·
Mathematics and Computers in Simulation
·
9
An efficient finite-element method and error analysis for the fourth-order elliptic equation in a circular domain
2021
·
Na Peng
, Caiqun Wang
, et al.
·
International Journal of Computer Mathematics
·
8
Direct Solvers for the Biharmonic Eigenvalue Problems Using Legendre Polynomials
2016
·
Lizhen Chen
, Jing An
, et al.
·
Journal of Scientific Computing
·
8
A class of efficient spectral methods and error analysis for nonlinear Hamiltonian systems
2020
·
Jing An
, Waixiang Cao
, et al.
·
Communications in Mathematical Sciences
·
7
A Novel Mixed Spectral Method and Error Estimates for Maxwell Transmission Eigenvalue Problems
2024
·
Jing An
, Waixiang Cao
, et al.
·
SIAM Journal on Numerical Analysis
·
6
A highly efficient spectral-Galerkin method based on tensor product for fourth-order Steklov equation with boundary eigenvalue
2016
·
Jing An
, Hai Bi
, et al.
·
Journal of Inequalities and Applications
·
6
PDF
The spectral-Galerkin approximation of nonlinear eigenvalue problems
2018
·
Jing An
, Jie Shen
, et al.
·
Applied Numerical Mathematics
·
5
Spectral Galerkin approximation and rigorous error analysis for the Steklov eigenvalue problem in circular domain
2018
·
Ting Tan
, Jing An
·
Mathematical Methods in the Applied Sciences
·
5
A Legendre spectral‐Galerkin method for fourth‐order problems in cylindrical regions
2023
·
Jihui Zheng
, Jing An
·
Numerical Methods for Partial Differential Equations
·
4
A Novel Spectral Approximation and Error Estimation for Transmission Eigenvalues in Spherical Domains
2023
·
Jing An
, Ting Tan
, et al.
·
Journal of Scientific Computing
·
4
A high accuracy spectral method based on min/max principle for biharmonic eigenvalue problems on a spherical domain
2016
·
Jing An
, Zhendong Luo
·
Journal of Mathematical Analysis and Applications
·
4
Legendre-Fourier spectral approximation and error analysis for nonlinear eigenvalue problems in complex domains
2025
·
Jihui Zheng
, Jing An
·
Journal of Applied Mathematics and Computing
·
3
A novel mixed spectral approximation for fourth-order problems with Neumann boundary conditions
2025
·
Qingzhu Wang
, Jihui Zheng
, et al.
·
International Journal of Computer Mathematics
·
3
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Works count:
55
Citation count:
378
H-index:
10
I10-index:
12
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