Qin Sheng

Qin Sheng

Baylor University

H-index: 24

North America-United States

About Qin Sheng

Qin Sheng, With an exceptional h-index of 24 and a recent h-index of 14 (since 2020), a distinguished researcher at Baylor University, specializes in the field of partial differential equations, numerical analysis, splitting, adaptive methods.

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

An endeavor from the Glowinski-Le Tallec splitting for approximating the solution of Kawarada equation

A new approach on the stability and convergence of a time-space nonuniform finite difference approximation of a degenerate Kawarada problem

A semi-adaptive preservative scheme for a fractional quenching convective-diffusion problem

A nonconventional stability approach for a nonlinear Crank–Nicolson method solving degenerate Kawarada problems

A simulation expressivity of the quenching phenomenon in a two-sided space-fractional diffusion equation

A nonlinear discrete model for approximating a conservative multi-fractional Zakharov system: Analysis and computational simulations

Solution Spaces Associated to Continuous or Numerical Models for Which Integrable Functions Are Bounded

Two energy-preserving numerical models for a multi-fractional extension of the Klein–Gordon–Zakharov system

Qin Sheng Information

University

Position

Professor of mathematics

Citations(all)

2136

Citations(since 2020)

761

Cited By

1878

hIndex(all)

24

hIndex(since 2020)

14

i10Index(all)

53

i10Index(since 2020)

26

Email

University Profile Page

Google Scholar

Qin Sheng Skills & Research Interests

partial differential equations

numerical analysis

splitting

adaptive methods

Top articles of Qin Sheng

An endeavor from the Glowinski-Le Tallec splitting for approximating the solution of Kawarada equation

Journal of Mathematical Analysis and Applications

2024/6/1

Qin Sheng
Qin Sheng

H-Index: 17

A new approach on the stability and convergence of a time-space nonuniform finite difference approximation of a degenerate Kawarada problem

International Journal of Computer Mathematics

2024/4/17

Qin Sheng
Qin Sheng

H-Index: 17

A semi-adaptive preservative scheme for a fractional quenching convective-diffusion problem

Computers & Mathematics with Applications

2023/12/1

Lin Zhu
Lin Zhu

H-Index: 5

Qin Sheng
Qin Sheng

H-Index: 17

A nonconventional stability approach for a nonlinear Crank–Nicolson method solving degenerate Kawarada problems

Applied Mathematics Letters

2023/10/1

Qin Sheng
Qin Sheng

H-Index: 17

A simulation expressivity of the quenching phenomenon in a two-sided space-fractional diffusion equation

Applied Mathematics and Computation

2023/1/15

Lin Zhu
Lin Zhu

H-Index: 5

Qin Sheng
Qin Sheng

H-Index: 17

A nonlinear discrete model for approximating a conservative multi-fractional Zakharov system: Analysis and computational simulations

Mathematics and Computers in Simulation

2022/12/1

Qin Sheng
Qin Sheng

H-Index: 17

Solution Spaces Associated to Continuous or Numerical Models for Which Integrable Functions Are Bounded

Mathematics

2022/6/6

Qin Sheng
Qin Sheng

H-Index: 17

Two energy-preserving numerical models for a multi-fractional extension of the Klein–Gordon–Zakharov system

Journal of Computational and Applied Mathematics

2022/5/1

Qin Sheng
Qin Sheng

H-Index: 17

From Derivation to Error Analysis of Splitting Methods—A Contemporary Review

2022

Qin Sheng
Qin Sheng

H-Index: 17

A series representation of the discrete fractional Laplace operator of arbitrary order

arXiv preprint arXiv:2101.03629

2021/1

Joshua Lee Padgett
Joshua Lee Padgett

H-Index: 5

Qin Sheng
Qin Sheng

H-Index: 17

An implicit semi-linear discretization of a bi-fractional Klein–Gordon–Zakharov system which conserves the total energy

Applied Numerical Mathematics

2021/11/1

Qin Sheng
Qin Sheng

H-Index: 17

A preservative splitting approximation of the solution of a variable coefficient quenching problem

Computers & Mathematics with Applications

2021/10/15

Qin Sheng
Qin Sheng

H-Index: 17

Intrinsic properties of strongly continuous fractional semigroups in normed vector spaces

2021/5/11

Joshua Lee Padgett
Joshua Lee Padgett

H-Index: 5

Qin Sheng
Qin Sheng

H-Index: 17

Second-order semi-discretized schemes for solving stochastic quenching models on arbitrary spatial grids

Discrete Dynamics in Nature and Society

2021/5/5

Qin Sheng
Qin Sheng

H-Index: 17

A Spatially Sixth-Order Hybrid L1-CCD Method for Solving Time Fractional Schrödinger Equations

Applications of Mathematics

2021/4

Qin Sheng
Qin Sheng

H-Index: 17

Research Article Second-Order Semi-Discretized Schemes for Solving Stochastic Quenching Models on Arbitrary Spatial Grids

2021

Qin Sheng
Qin Sheng

H-Index: 17

Bridging the science and technology by modern mathematical methods and high performance computing

Applications of Mathematics

2021

Qin Sheng
Qin Sheng

H-Index: 17

A note on the adaptive numerical solution of a Riemann–Liouville space-fractional Kawarada problem

Journal of Computational and Applied Mathematics

2020/8/15

Lin Zhu
Lin Zhu

H-Index: 5

Qin Sheng
Qin Sheng

H-Index: 17

See List of Professors in Qin Sheng University(Baylor University)

Co-Authors

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