A new efficient energy-preserving finite volume element scheme for the improved Boussinesq equation
From MaRDI portal
Publication:2049777
DOI10.1016/j.apm.2020.05.018zbMath1481.65173OpenAlexW3027253480MaRDI QIDQ2049777
Dingwen Deng, Zhi-Yue Zhang, Fu-Qiang Lu, Jin-Liang Yan
Publication date: 27 August 2021
Published in: Applied Mathematical Modelling (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.apm.2020.05.018
energysine-Gordon equationfinite volume element methodimproved Boussinesq equationinvariant energy quadratization method
Related Items (3)
A meshless finite point method for the improved Boussinesq equation using stabilized moving least squares approximation and Richardson extrapolation ⋮ Energy-preserving Du Fort-Frankel difference schemes for solving sine-Gordon equation and coupled sine-Gordon equations ⋮ Linearly implicit and second-order energy-preserving schemes for the modified Korteweg-de Vries equation
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Energy-preserving finite volume element method for the improved Boussinesq equation
- A meshless based numerical technique for traveling solitary wave solution of Boussinesq equation
- A predictor-corrector scheme for the improved Boussinesq equation
- A second order numerical scheme for the improved Boussinesq equation
- Numerical study of \(2+1\) dimensional sine-Gordon solitons
- Linear B-spline finite element method for the improved Boussinesq equation
- Numerical solutions of the improved Boussinesq equation
- Finite element approximation to two-dimensional sine-Gordon solitons
- Numerical study of the improved Boussinesq equation
- Linear, first and second-order, unconditionally energy stable numerical schemes for the phase field model of homopolymer blends
- Numerical simulation of two-dimensional sine-Gordon solitons via a split cosine scheme
- Structure-preserving algorithms for the two-dimensional sine-Gordon equation with Neumann boundary conditions
- Two classes of linearly implicit local energy-preserving approach for general multi-symplectic Hamiltonian PDEs
- Energy conserving local discontinuous Galerkin methods for the improved Boussinesq equation
- A linearly implicit and local energy-preserving scheme for the sine-Gordon equation based on the invariant energy quadratization approach
- Quadratic finite volume element method for the improved Boussinesq equation
- Numerical simulations of the improved Boussinesq equation
- Fully Discrete Second-Order Linear Schemes for Hydrodynamic Phase Field Models of Binary Viscous Fluid Flows with Variable Densities
- High‐order energy‐preserving schemes for the improved Boussinesq equation
- Homogeneous difference schemes on non-uniform nets
- Homogeneous difference schemes
This page was built for publication: A new efficient energy-preserving finite volume element scheme for the improved Boussinesq equation