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SUN HAIWEI [8]
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Accelerated schemes of compact difference methods for space-fractional sine-Gordon equations with distributed delay
Journal article
Sun, Tao, Zhang, Chengjian, Tang, Changyang. Accelerated schemes of compact difference methods for space-fractional sine-Gordon equations with distributed delay[J]. Numerical Linear Algebra with Applications, 2024, e2556.
Authors:
Sun, Tao
;
Zhang, Chengjian
;
Tang, Changyang
Favorite
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TC[WOS]:
0
TC[Scopus]:
0
IF:
1.8
/
1.8
|
Submit date:2024/05/16
Alternative Direction Implicit Scheme
Direct/indirect Compact Difference Methods
Error Analysis
Fast Implementation
Space-fractional Sine-gordon Equations With Distributed Delay
Fast compact finite difference schemes on graded meshes for fourth-order multi-term fractional sub-diffusion equations with the first Dirichlet boundary conditions
Journal article
Wang, Zhibo, Ou, Caixia, Cen, Dakang. Fast compact finite difference schemes on graded meshes for fourth-order multi-term fractional sub-diffusion equations with the first Dirichlet boundary conditions[J]. International Journal of Computer Mathematics, 2023, 100(2), 361-382.
Authors:
Wang, Zhibo
;
Ou, Caixia
;
Cen, Dakang
Favorite
|
TC[WOS]:
3
TC[Scopus]:
3
IF:
1.7
/
1.5
|
Submit date:2023/01/30
Fast Compact Difference Scheme
First Dirichlet Boundary Conditions
Fourth-order Multi-term Fractional Sub-diffusion Equation
Non-smooth Solution
Stability And Convergence
A Sixth-Order Quasi-Compact Difference Scheme for Multidimensional Poisson Equations Without Derivatives of Source Term
Journal article
Sun, Tao, Wang, Zhi, Sun, Hai Wei, Zhang, Chengjian. A Sixth-Order Quasi-Compact Difference Scheme for Multidimensional Poisson Equations Without Derivatives of Source Term[J]. JOURNAL OF SCIENTIFIC COMPUTING, 2022, 93(2), 45(2022).
Authors:
Sun, Tao
;
Wang, Zhi
;
Sun, Hai Wei
;
Zhang, Chengjian
Favorite
|
TC[WOS]:
3
TC[Scopus]:
3
IF:
2.8
/
2.7
|
Submit date:2022/12/01
Discrete Maximum Principle
Global Sixth-order Accuracy
Poisson Equations
Quasi-compact Difference Scheme
A stabilized fully-discrete scheme for phase field crystal equation
Journal article
Zhang, Fan, Li, Dongfang, Sun, Hai Wei, Zhang, Jia Li. A stabilized fully-discrete scheme for phase field crystal equation[J]. Applied Numerical Mathematics, 2022, 178, 337-355.
Authors:
Zhang, Fan
;
Li, Dongfang
;
Sun, Hai Wei
;
Zhang, Jia Li
Favorite
|
TC[WOS]:
11
TC[Scopus]:
11
IF:
2.2
/
2.3
|
Submit date:2022/05/13
Compact Difference Scheme
Crank-nicolson/adams-bashforth Scheme
Energy Stability
Error Estimate
Phase Field Crystal Equation
Pointwise error estimate and stability analysis of fourth-order compact difference scheme for time-fractional Burgers’ equation
Journal article
Qifeng Zhang, Cuicui Sun, Zhi Wei Fang, Hai Wei Sun. Pointwise error estimate and stability analysis of fourth-order compact difference scheme for time-fractional Burgers’ equation[J]. Applied Mathematics and Computation, 2022, 418, 126824.
Authors:
Qifeng Zhang
;
Cuicui Sun
;
Zhi Wei Fang
;
Hai Wei Sun
Favorite
|
TC[WOS]:
19
TC[Scopus]:
19
IF:
3.5
/
3.1
|
Submit date:2022/05/04
Compact Difference Scheme
Fractional Burgers’ Equation
Pointwise Error Estimate
Reduction Order Method
Partial Semi-Coarsening Multigrid Method Based on the HOC Scheme on Nonuniform Grids for the Convection-diffusion Problems
Journal article
Cao, F.J., Ge, Y.B., Sun, H. W.. Partial Semi-Coarsening Multigrid Method Based on the HOC Scheme on Nonuniform Grids for the Convection-diffusion Problems[J]. International Journal of Computer Mathematics, 2017, 2356-2372.
Authors:
Cao, F.J.
;
Ge, Y.B.
;
Sun, H. W.
Favorite
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TC[WOS]:
8
TC[Scopus]:
7
IF:
1.7
/
1.5
|
Submit date:2022/06/27
Convection-diffusion Equation
High Order Compact Difference Scheme
Nonuniform Grids
Partial Semi-coarsening
Multigrid Method
Boundary Or Internal Layer
Partial semi-coarsening multigrid method based on the HOC scheme on nonuniform grids for the convection-diffusion problems
Journal article
Cao, Fujun, Ge, Yongbin, Sun, Hai-Wei. Partial semi-coarsening multigrid method based on the HOC scheme on nonuniform grids for the convection-diffusion problems[J]. INTERNATIONAL JOURNAL OF COMPUTER MATHEMATICS, 2017, 94(12), 2356-2372.
Authors:
Cao, Fujun
;
Ge, Yongbin
;
Sun, Hai-Wei
Favorite
|
TC[WOS]:
8
TC[Scopus]:
7
IF:
1.7
/
1.5
|
Submit date:2018/10/30
Convection-diffusion Equation
High-order Compact Difference Scheme
Nonuniform Grids
Partial Semi-coarsening
Multigrid Method
Boundary Or Internal Layer
65m06
65m12
A compact difference scheme for a two dimensional nonlinear fractional Klein-Gordon equation in polar coordinates
Journal article
Wang Z., Vong S.. A compact difference scheme for a two dimensional nonlinear fractional Klein-Gordon equation in polar coordinates[J]. Computers and Mathematics with Applications, 2016, 71(12), 2524-2540.
Authors:
Wang Z.
;
Vong S.
Favorite
|
TC[WOS]:
11
TC[Scopus]:
12
|
Submit date:2018/12/24
Compact Difference Scheme
Convergence
Polar Coordinates
Stability
Two Dimensional Fractional Klein-gordon Equation
A Compact Difference Scheme for Fractional Sub-diffusion Equations with the Spatially Variable Coefficient Under Neumann Boundary Conditions
Journal article
Vong S., Lyu P., Wang Z.. A Compact Difference Scheme for Fractional Sub-diffusion Equations with the Spatially Variable Coefficient Under Neumann Boundary Conditions[J]. Journal of Scientific Computing, 2016, 66(2), 725-739.
Authors:
Vong S.
;
Lyu P.
;
Wang Z.
Favorite
|
TC[WOS]:
45
TC[Scopus]:
46
|
Submit date:2018/12/24
Compact Difference Scheme
Energy Method
Fractional Sub-diffusion Equation
Neumann Boundary Conditions
Variable Coefficient
Three-point combined compact difference schemes for time-fractional advection-diffusion equations with smooth solutions
Journal article
Gao, G.H., Sun, H. W.. Three-point combined compact difference schemes for time-fractional advection-diffusion equations with smooth solutions[J]. Journal of Computational Physics, 2015, 520-538.
Authors:
Gao, G.H.
;
Sun, H. W.
Favorite
|
TC[WOS]:
35
TC[Scopus]:
34
IF:
3.8
/
4.5
|
Submit date:2022/07/25
Time-fractional Advection-diffusion Equations
L1 Formula
Combined Compact Difference Scheme
Stability
Convergence