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Faculties & Institutes
Faculty of Scien... [8]
Authors
VONG SEAK WENG [5]
SUN HAIWEI [2]
LEI SIU LONG [2]
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Journal article [8]
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2023 [1]
2018 [3]
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英語English [7]
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Sixth-order quasi-compact difference scheme for the time-dependent diffusion equation
Journal article
Wang, Zhi, Ge, Yongbin, Sun, Hai-Wei, Sun, Tao. Sixth-order quasi-compact difference scheme for the time-dependent diffusion equation[J]. Japan Journal of Industrial and Applied Mathematics, 2023, 41(2), 757-788.
Authors:
Wang, Zhi
;
Ge, Yongbin
;
Sun, Hai-Wei
;
Sun, Tao
Favorite
|
TC[WOS]:
0
TC[Scopus]:
0
IF:
0.7
/
0.7
|
Submit date:2024/02/22
Diffusion Equation
Modified Helmholtz Equation
Quasi-compact Difference Method
Sixth-order Convergence
Unconditionally Stable
A linearized and second-order unconditionally convergent scheme for coupled time fractional Klein-Gordon-Schrodinger equation
Journal article
Lyu, Pin, Vong, Seakweng. A linearized and second-order unconditionally convergent scheme for coupled time fractional Klein-Gordon-Schrodinger equation[J]. NUMERICAL METHODS FOR PARTIAL DIFFERENTIAL EQUATIONS, 2018, 34(6), 2153-2179.
Authors:
Lyu, Pin
;
Vong, Seakweng
Favorite
|
TC[WOS]:
9
TC[Scopus]:
10
IF:
2.1
/
2.8
|
Submit date:2018/10/30
Fractional Klein-gordon-schrodinger Equations
Linearized Scheme
Second-order Convergent
Unconditionally Convergent And Stable
Unconditional Convergence in Maximum-Norm of a Second-Order Linearized Scheme for a Time-Fractional Burgers-Type Equation
Journal article
Vong, Seakweng, Lyu, Pin. Unconditional Convergence in Maximum-Norm of a Second-Order Linearized Scheme for a Time-Fractional Burgers-Type Equation[J]. JOURNAL OF SCIENTIFIC COMPUTING, 2018, 76(2), 1252-1273.
Authors:
Vong, Seakweng
;
Lyu, Pin
Favorite
|
TC[WOS]:
26
TC[Scopus]:
26
IF:
2.8
/
2.7
|
Submit date:2018/10/30
Time-fractional Burgers Equation
Second-order Linearized Scheme
Unconditionally Convergent And Stable
Maximum-norm Estimate
A linearized second-order finite difference scheme for time fractional generalized BBM equation
Journal article
Lyu, Pin, Vong, Seakweng. A linearized second-order finite difference scheme for time fractional generalized BBM equation[J]. APPLIED MATHEMATICS LETTERS, 2018, 78, 16-23.
Authors:
Lyu, Pin
;
Vong, Seakweng
Favorite
|
TC[WOS]:
8
TC[Scopus]:
10
IF:
2.9
/
2.6
|
Submit date:2018/10/30
Fractional Bbm Equation
Linearized Scheme
Second-order Convergence
Unconditionally Stable
Multilevel circulant preconditioner for high-dimensional fractional diffusion equations
Journal article
Lei S.-L., Chen X., Zhang X.. Multilevel circulant preconditioner for high-dimensional fractional diffusion equations[J]. East Asian Journal on Applied Mathematics, 2016, 6(2), 109-130.
Authors:
Lei S.-L.
;
Chen X.
;
Zhang X.
Favorite
|
TC[WOS]:
29
TC[Scopus]:
29
|
Submit date:2019/02/14
Gmres Method
High-dimensional Two-sided Fractional Diffusion Equation
Implicit Finite Difference Method
Multilevel Circulant Preconditioner
Unconditionally Stable
A CCD-ADI method for unsteady convection-diffusion equations
Journal article
Sun,Hai Wei, Li,Leonard Z.. A CCD-ADI method for unsteady convection-diffusion equations[J]. Computer Physics Communications, 2014, 185(3), 790-797.
Authors:
Sun,Hai Wei
;
Li,Leonard Z.
Favorite
|
TC[WOS]:
34
TC[Scopus]:
39
|
Submit date:2019/05/27
Alternating Direction Implicit Method
Combined Compact Difference Scheme
Unconditionally Stable
Unsteady Convection-diffusion Equation
A note on the stability of a second order finite difference scheme for space fractional diffusion equations
Journal article
Qu,Wei, Lei,Siu Long, Vong,Seak Weng. A note on the stability of a second order finite difference scheme for space fractional diffusion equations[J]. Numerical Algebra, Control and Optimization, 2014, 4(4), 317-325.
Authors:
Qu,Wei
;
Lei,Siu Long
;
Vong,Seak Weng
Favorite
|
TC[WOS]:
5
TC[Scopus]:
5
IF:
1.1
/
1.0
|
Submit date:2021/03/09
Riemann-liouville Derivative
Second Order Finite Difference Scheme
Space Fractional Diffusion Equation
Unconditionally Stable
A note on the stability of a second order finite difference scheme for space fractional diffusion equations
Journal article
Qu W., Lei S.-L., Vong S.-W.. A note on the stability of a second order finite difference scheme for space fractional diffusion equations[J]. Numerical Algebra, Control and Optimization, 2014, 4(4), 317-325.
Authors:
Qu W.
;
Lei S.-L.
;
Vong S.-W.
Favorite
|
TC[WOS]:
5
TC[Scopus]:
5
|
Submit date:2018/12/24
Riemann-liouville Derivative
Second Order Finite Difference Scheme
Space Fractional Diffusion Equation
Unconditionally Stable