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The time two-grid algorithm combined with difference scheme for 2D nonlocal nonlinear wave equation
by
Jiang, Xiaoxuan
, Zhang, Haixiang
, Yang, Xuehua
, Wang, Furong
in
Approximation
/ Computational Mathematics and Numerical Analysis
/ Finite difference method
/ Mathematical analysis
/ Mathematical and Computational Engineering
/ Mathematics
/ Mathematics and Statistics
/ Mathematics of Computing
/ Nonlinear systems
/ Original Research
/ Partial differential equations
/ Theory of Computation
/ Wave equations
2024
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The time two-grid algorithm combined with difference scheme for 2D nonlocal nonlinear wave equation
by
Jiang, Xiaoxuan
, Zhang, Haixiang
, Yang, Xuehua
, Wang, Furong
in
Approximation
/ Computational Mathematics and Numerical Analysis
/ Finite difference method
/ Mathematical analysis
/ Mathematical and Computational Engineering
/ Mathematics
/ Mathematics and Statistics
/ Mathematics of Computing
/ Nonlinear systems
/ Original Research
/ Partial differential equations
/ Theory of Computation
/ Wave equations
2024
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Do you wish to request the book?
The time two-grid algorithm combined with difference scheme for 2D nonlocal nonlinear wave equation
by
Jiang, Xiaoxuan
, Zhang, Haixiang
, Yang, Xuehua
, Wang, Furong
in
Approximation
/ Computational Mathematics and Numerical Analysis
/ Finite difference method
/ Mathematical analysis
/ Mathematical and Computational Engineering
/ Mathematics
/ Mathematics and Statistics
/ Mathematics of Computing
/ Nonlinear systems
/ Original Research
/ Partial differential equations
/ Theory of Computation
/ Wave equations
2024
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The time two-grid algorithm combined with difference scheme for 2D nonlocal nonlinear wave equation
Journal Article
The time two-grid algorithm combined with difference scheme for 2D nonlocal nonlinear wave equation
2024
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Overview
In the paper, we present a time two-grid difference (TGD) method for the approximation of two-dimensional (2D) nonlocal nonlinear wave equation (NNWE). First, the solution is obtained by solving a nonlinear system on the coarse grid (CG), then by using the numerical solutions obtained on the CG we construct a linearized system on the fine grid (FG). Meanwhile the auxiliary values calculated by Lagrange linear interpolation formula. Further, we prove the existence and uniqueness of solution on the CG and FG. Also the stability and convergence is proved strictly through the energy analysis scheme. Finally, two numerical examples are shown, which verify the proposed TGD method is more efficient than the general finite difference (GFD) method.
Publisher
Springer Berlin Heidelberg,Springer Nature B.V
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