Radial basis point interpolation method with reordering Gauss domains for 2D plane problems
DOI10.1155/2014/219538zbMath1449.74209OpenAlexW2161314240WikidataQ59050348 ScholiaQ59050348MaRDI QIDQ2336233
Fu-jun Chen, Shi-Chao Yi, Lin-Quan Yao
Publication date: 19 November 2019
Published in: Journal of Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2014/219538
Rods (beams, columns, shafts, arches, rings, etc.) (74K10) Plates (74K20) Finite element methods applied to problems in solid mechanics (74S05) Finite element, Rayleigh-Ritz and Galerkin methods for boundary value problems involving PDEs (65N30) Numerical and other methods in solid mechanics (74S99)
Cites Work
- Improved element-free Galerkin method for two-dimensional potential problems
- Error estimates for interpolation by compactly supported radial basis functions of minimal degree
- A modified collocation method and a penalty formulation for enforcing the essential boundary conditions in the element free Galerkin method
- Meshless methods based on collocation with radial basis functions
- On the optimal shape parameters of radial basis functions used for 2-D meshless methods
- A modification of the moving least-squares approximation in the element-free Galerkin method
- Combined visibility and surrounding triangles method for simulation of crack discontinuities in meshless methods
- Implementation of an efficient element-free Galerkin method for electromagnetic computation
- A meshfree radial point interpolation method (RPIM) for three-dimensional solids
- Element‐free Galerkin methods
- An improved element free Galerkin formulation
- Application of essential boundary conditions in mesh-free methods: a corrected collocation method
- A point interpolation meshless method based on radial basis functions
- A local point interpolation method for static and dynamic analysis of thin beams
- Unnamed Item
- Unnamed Item
- Unnamed Item
This page was built for publication: Radial basis point interpolation method with reordering Gauss domains for 2D plane problems