Pages that link to "Item:Q822187"
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The following pages link to The energy-preserving time high-order AVF compact finite difference scheme for nonlinear wave equations in two dimensions (Q822187):
Displaying 17 items.
- An energy-preserving and symmetric scheme for nonlinear Hamiltonian wave equations (Q269427) (← links)
- An energy-preserving algorithm for nonlinear Hamiltonian wave equations with Neumann boundary conditions (Q1697285) (← links)
- New energy-preserving algorithms for nonlinear Hamiltonian wave equation equipped with Neumann boundary conditions (Q2007566) (← links)
- A class of weighted energy-preserving Du Fort-Frankel difference schemes for solving sine-Gordon-type equations (Q2108655) (← links)
- Unconditionally optimal convergence of an energy-conserving and linearly implicit scheme for nonlinear wave equations (Q2158851) (← links)
- Linearly implicit and high-order energy-conserving schemes for nonlinear wave equations (Q2189672) (← links)
- Time fourth-order energy-preserving AVF finite difference method for nonlinear space-fractional wave equations (Q2222172) (← links)
- Energy-conserving finite difference schemes for nonlinear wave equations with dynamic boundary conditions (Q2238817) (← links)
- The energy-preserving finite difference methods and their analyses for system of nonlinear wave equations in two dimensions (Q2301391) (← links)
- The conservative time high-order AVF compact finite difference schemes for two-dimensional variable coefficient acoustic wave equations (Q2316266) (← links)
- The studies of the linearly modified energy-preserving finite difference methods applied to solve two-dimensional nonlinear coupled wave equations (Q2665950) (← links)
- Explicit high-order compact difference method for solving nonlinear hyperbolic equations with three types of boundary conditions (Q2689886) (← links)
- High-order compact difference schemes based on the local one-dimensional method for high-dimensional nonlinear wave equations (Q6050705) (← links)
- High-order compact difference methods for solving two-dimensional nonlinear wave equations (Q6153082) (← links)
- Efficient sixth-order finite difference method for the two-dimensional nonlinear wave equation with variable coefficient (Q6578313) (← links)
- Numerical solutions of the nonlinear wave equations with energy-preserving sixth-order finite difference schemes (Q6585342) (← links)
- Acoustic and soliton propagation using fully-discrete energy preserving partially implicit scheme in homogeneous and heterogeneous mediums (Q6647607) (← links)