Local knot method for 2D and 3D convection-diffusion-reaction equations in arbitrary domains
DOI10.1016/j.aml.2020.106308OpenAlexW3009942189MaRDI QIDQ1985402
Chao Wang, Fajie Wang, Zeng-Tao Chen
Publication date: 7 April 2020
Published in: Applied Mathematics Letters (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.aml.2020.106308
meshless methodconvection-diffusion-reaction equationsarbitrary domainslocal knot methodnon-singular general solution
Spectral, collocation and related methods for boundary value problems involving PDEs (65N35) Boundary value problems for second-order elliptic equations (35J25) Finite difference methods for initial value and initial-boundary value problems involving PDEs (65M06) Laplace operator, Helmholtz equation (reduced wave equation), Poisson equation (35J05) Boundary element methods for boundary value problems involving PDEs (65N38)
Related Items (37)
Cites Work
- A boundary knot method for harmonic elastic and viscoelastic problems using single-domain approach
- Radial integration boundary element method for two-dimensional non-homogeneous convection-diffusion-reaction problems with variable source term
- Finite difference approximations of multidimensional unsteady convection-diffusion-reaction equations
- On stabilized finite element methods for linear systems of convection-diffusion-reaction equations
- A meshless, integration-free, and boundary-only RBF technique
- A novel space-time meshless method for nonhomogeneous convection-diffusion equations with variable coefficients
- A meshless method for solving three-dimensional time fractional diffusion equation with variable-order derivatives
- A novel meshless method for fully nonlinear advection-diffusion-reaction problems to model transfer in anisotropic media
- A boundary knot method for 3D time harmonic elastic wave problems
- Localized boundary knot method and its application to large-scale acoustic problems
- A modified multilevel algorithm for large-scale scientific and engineering computing
- A high accuracy method for long-time evolution of acoustic wave equation
- Localized MFS for the inverse Cauchy problems of two-dimensional Laplace and biharmonic equations
- Boundary knot method based on geodesic distance for anisotropic problems
- Finite volume method for convectionâ diffusionâ reaction equation on triangular meshes
- Boundary knot method for 2D and 3D Helmholtz and convection-diffusion problems under complicated geometry
This page was built for publication: Local knot method for 2D and 3D convection-diffusion-reaction equations in arbitrary domains