Xiaoshen Wang

Xiaoshen Wang

University of Arkansas at Little Rock

H-index: 22

North America-United States

About Xiaoshen Wang

Xiaoshen Wang, With an exceptional h-index of 22 and a recent h-index of 16 (since 2020), a distinguished researcher at University of Arkansas at Little Rock, specializes in the field of Numerical Analysis.

His recent articles reflect a diverse array of research interests and contributions to the field:

Two‐order superconvergence for a weak Galerkin method on rectangular and cuboid grids

A stabilizer free spatial weak Galerkin finite element methods for time-dependent convection-diffusion equations

A weak Galerkin least squares finite element method of Cauchy problem for Poisson equation

Supercloseness analysis of stabilizer free weak Galerkin finite element method for convection-diffusion equations

A stabilizer free weak Galerkin finite element method for parabolic equation

Weak Galerkin finite element methods with or without stabilizers

A weak galerkin harmonic finite element method for laplace equation

Efficient numerical methods for elliptic optimal control problems with random coefficient

Xiaoshen Wang Information

University

Position

___

Citations(all)

1441

Citations(since 2020)

752

Cited By

964

hIndex(all)

22

hIndex(since 2020)

16

i10Index(all)

37

i10Index(since 2020)

27

Email

University Profile Page

University of Arkansas at Little Rock

Google Scholar

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Xiaoshen Wang Skills & Research Interests

Numerical Analysis

Top articles of Xiaoshen Wang

Title

Journal

Author(s)

Publication Date

Two‐order superconvergence for a weak Galerkin method on rectangular and cuboid grids

Numerical Methods for Partial Differential Equations

Junping Wang

Xiaoshen Wang

Xiu Ye

Shangyou Zhang

Peng Zhu

2023/1

A stabilizer free spatial weak Galerkin finite element methods for time-dependent convection-diffusion equations

Journal of Computational Methods in Sciences and Engineering

Ahmed Al-Taweel

Saqib Hussain

Xiaoshen Wang

Mohammed Cheichan

2022/1/1

A weak Galerkin least squares finite element method of Cauchy problem for Poisson equation

Journal of Computational and Applied Mathematics

Xiaoshen Wang

Xiu Ye

Shangyou Zhang

Peng Zhu

2022/2/1

Supercloseness analysis of stabilizer free weak Galerkin finite element method for convection-diffusion equations

Journal of Applied Analysis & Computation

AL-Taweel Ahmed

Saqib Hussain

Xiaoshen Wang

2021/8/15

A stabilizer free weak Galerkin finite element method for parabolic equation

Numerical Methods for Partial Differential Equations

Naresh Kumar

Bhupen Deka

2023/5

Weak Galerkin finite element methods with or without stabilizers

Numerical Algorithms

Xiaoshen Wang

Xiu Ye

Shangyou Zhang

2021/11/1

A weak galerkin harmonic finite element method for laplace equation

Communications on Applied Mathematics and Computation

Ahmed Al-Taweel

Yinlin Dong

Saqib Hussain

Xiaoshen Wang

2021/9

Efficient numerical methods for elliptic optimal control problems with random coefficient

Electronic Research Archive

Pang Xiaowei

Song Haiming

Wang Xiaoshen

Zhang Jiachuan

2020/5/31

A note on the optimal degree of the weak gradient of the stabilizer free weak Galerkin finite element method

Applied Numerical Mathematics

Ahmed Al-Taweel

Xiaoshen Wang

2020/4/1

A P0–P0 weak Galerkin finite element method for solving singularly perturbed reaction–diffusion problems

Numerical Methods for Partial Differential Equations

Ahmed Al‐Taweel

Saqib Hussain

Xiaoshen Wang

Brian Jones

2020/3

The lowest-order stabilizer free Weak Galerkin Finite Element Method

Applied Numerical Mathematics

Ahmed Al-Taweel

Xiaoshen Wang

2020/11/1

Primal-dual active set method for pricing American better-of option on two assets

Communications in Nonlinear Science and Numerical Simulation

Yu Gao

Haiming Song

Xiaoshen Wang

Kai Zhang

2020/1/1

A least square based Weak Galerkin finite element method for second order elliptic equations in non-divergence form

Acta Mathematica Scientia

Peng Zhu & Xiaoshen Wang

2020/9/1

An efficient numerical method for the valuation of American better-of options based on the front-fixing transform and the far field truncation

Adv. Appl. Math. Mech

Xiaowei Pang

Haiming Song

Xiaoshen Wang

Kai Zhang

2020/8/1

See List of Professors in Xiaoshen Wang University(University of Arkansas at Little Rock)