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Faculty of Scien... [4]
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HU GUANGHUI [3]
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Journal article [5]
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2023 [1]
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A novel tetrahedral spectral element method for Kohn-Sham model
Journal article
Zhan, Hongfei, Hu, Guanghui. A novel tetrahedral spectral element method for Kohn-Sham model[J]. JOURNAL OF COMPUTATIONAL PHYSICS, 2023, 474, 111831.
Authors:
Zhan, Hongfei
;
Hu, Guanghui
Favorite
|
TC[WOS]:
2
TC[Scopus]:
2
IF:
3.8
/
4.5
|
Submit date:2023/02/22
Tetrahedral Spectral Element Method
P-multigrid Method
Kohn-sham Equation
Self-consistent Field Iteration
Imaginary Time Propagation
The Wigner function of ground state and one-dimensional numerics
Journal article
Hongfei Zhan, Zhenning Cai, Guanghui Hu. The Wigner function of ground state and one-dimensional numerics[J]. JOURNAL OF COMPUTATIONAL PHYSICS, 2022, 449, 110780.
Authors:
Hongfei Zhan
;
Zhenning Cai
;
Guanghui Hu
Favorite
|
TC[WOS]:
2
TC[Scopus]:
3
IF:
3.8
/
4.5
|
Submit date:2022/02/21
Wigner Function
Ground State
Imaginary Time Propagation
Density Functional Theory
On stabilizing and accelerating SCF using ITP in solving kohn-sham equation
Journal article
Kuang, Yang, Hu, Guanghui. On stabilizing and accelerating SCF using ITP in solving kohn-sham equation[J]. Communications in Computational Physics, 2020, 28(3), 999-1018.
Authors:
Kuang, Yang
;
Hu, Guanghui
Favorite
|
TC[WOS]:
1
TC[Scopus]:
5
IF:
2.6
/
2.9
|
Submit date:2021/03/11
All-electron Calculation
Finite Element Method
Imaginary Time Propagation
Self-consistent Field Iteration
An adaptive FEM with ITP approach for steady Schrödinger equation
Journal article
Kuang, Yang, Hu, Guanghui. An adaptive FEM with ITP approach for steady Schrödinger equation[J]. International Journal of Computer Mathematics, 2018, 95(1), 187-201.
Authors:
Kuang, Yang
;
Hu, Guanghui
Favorite
|
TC[WOS]:
7
TC[Scopus]:
8
|
Submit date:2019/02/13
Finite Element Method
Ground State
Imaginary Time Propagation
Moving Mesh Method
Schrödinger Equation
An adaptive FEM with ITP approach for steady Schrodinger equation
Journal article
Kuang, Yang, Hu, Guanghui. An adaptive FEM with ITP approach for steady Schrodinger equation[J]. INTERNATIONAL JOURNAL OF COMPUTER MATHEMATICS, 2018, 95(1), 187-201.
Authors:
Kuang, Yang
;
Hu, Guanghui
Favorite
|
TC[WOS]:
7
TC[Scopus]:
8
IF:
1.7
/
1.5
|
Submit date:2018/10/30
Schrodinger Equation
Imaginary Time Propagation
Moving Mesh Method
Finite Element Method
Ground State