Numerical simulation and dynamics of Burgers' equation using the modified cubic B-spline differential quadrature method
From MaRDI portal
Publication:6045909
DOI10.1155/2023/5102374zbMath1515.65263OpenAlexW4361295525MaRDI QIDQ6045909
Masoumeh Khademi, Homan Emaifar, Shubham Mishra, Geeta Arora
Publication date: 15 May 2023
Published in: Discrete Dynamics in Nature and Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2023/5102374
Stability and convergence of numerical methods for initial value and initial-boundary value problems involving PDEs (65M12) Numerical methods for partial differential equations, initial value and time-dependent initial-boundary value problems (65M99)
Related Items
Cites Work
- Numerical solution of Burgers' equation with modified cubic B-spline differential quadrature method
- Numerical solutions of nonlinear Burgers equation with modified cubic B-splines collocation method
- Numerical solution of the coupled viscous Burgers equation
- B-spline collocation methods for numerical solutions of the Burgers' equation
- Numerical solution of one-dimensional Burgers equation: Explicit and exact-explicit finite difference methods
- A finite element approach for solution of Burgers' equation
- An algorithm based on exponential modified cubic B-spline differential quadrature method for nonlinear Burgers' equation
- A Galerkin finite element approach to Burgers' equation
- Nonlinear dynamics of the Burgers' equation and numerical experiments
- High order approximations using spline-based differential quadrature method: implementation to the multi-dimensional PDEs
- An implicit fourth-order compact finite difference scheme for one-dimensional Burgers' equation
- Quartic B-spline collocation method to the numerical solutions of the Burgers' equation
- Differential quadrature: A technique for the rapid solution of nonlinear partial differential equations
- Fourth-order finite difference method for solving Burgers' equation
- A parameter-uniform implicit difference scheme for solving time-dependent Burgers' equations