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Lijun Hu
Institution:
Hengyang Normal University
Observed institutions:
Hengyang Normal University,
Xiangtan University
ORCID:
0000-0003-4291-409X
Observed ORCID:
0000-0003-4291-409X
OpenAlex ID:
A5014574811
A shock-stable HLLEM scheme with improved contact resolving capability for compressible Euler flows
2022
·
Lijun Hu
, Haizhuan Yuan
, et al.
·
Journal of Computational Physics
·
17
Development of a carbuncle-free and low-dissipation Roe-type scheme: Applications to multidimensional Euler flows
2022
·
Lijun Hu
, Zhaosheng Feng
·
Communications in Nonlinear Science and Numerical Simulation
·
14
A robust and contact preserving flux splitting scheme for compressible flows
2020
·
Lijun Hu
, Sebert Feng
·
Communications in Nonlinear Science and Numerical Simulation
·
12
Development of accurate and robust genuinely two-dimensional HLL-type Riemann solver for compressible flows
2020
·
Lijun Hu
, Li Yuan
, et al.
·
Computers & Fluids
·
9
A shock-stable numerical scheme accurate for contact discontinuities: Applications to 3D compressible flows
2023
·
Lijun Hu
, Xiaohui Wang
·
Communications in Nonlinear Science and Numerical Simulation
·
7
An accurate, robust and efficient convection-pressure flux splitting scheme for compressible Euler flows
2023
·
Lijun Hu
, Shide Tan
, et al.
·
Journal of Computational Physics
·
7
Development of a Shock-Stable and Contact-Preserving Scheme for Multidimensional Euler Equations
2022
·
Shide Tan
, Lijun Hu
, et al.
·
AIAA Journal
·
7
A simple FORCE-type centred scheme accurate for contact discontinuities: Application to compressible Euler flows
2021
·
Lijun Hu
, Li Yuan
·
Computers & Fluids
·
7
An accurate and shock-stable genuinely multidimensional scheme for solving the Euler equations
2021
·
Lijun Hu
, Sebert Feng
·
Communications in Nonlinear Science and Numerical Simulation
·
7
Development of an accurate and robust HLLC-type Riemann solver for all Mach number flows
2025
·
Lijun Hu
, Kexin Zhu
, et al.
·
Communications in Nonlinear Science and Numerical Simulation
·
2
A Study of Fifth-Order WENO Reconstruction for Genuinely Two-Dimensional Convection-Pressure Flux Split Riemann Solver
2024
·
Shide Tan
, Haizhuan Yuan
, et al.
·
Advances in Applied Mathematics and Mechanics
·
2
Improved sixth-order WENO scheme based on the numerical flux and smoothness indicators of modified stencils
2025
·
Yahui Wang
, Guozeng Yang
, et al.
·
Computational and Applied Mathematics
·
1
Accurate and Robust Roe-Type Scheme for Multicomponent Chemical Reaction Flows
2026
·
Haizhuan Yuan
, Yanan Ma
, et al.
·
AIAA Journal
A low-dissipation and robust Roe-type Riemann solver for all-speed flows
2026
·
Yaling Zou
, Lijun Hu
, et al.
·
Communications in Nonlinear Science and Numerical Simulation
A genuinely three-dimensional and physical-constraints-preserving flux scheme for 3D Euler flows and relativistic hydrodynamics
2026
·
Yaling Zou
, Lijun Hu
, et al.
·
SSRN Electronic Journal
An adaptive genuinely multidimensional convective--pressure splitting scheme for compressible flows
2026
·
Yaling Zou
, Lijun Hu
, et al.
·
SSRN Electronic Journal
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Works count:
16
Citation count:
92
H-index:
7
I10-index:
3
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