Numerical comparisons of two meshless methods using radial basis functions
By Jichun Li, Yiu Chung Benny Hon, Chingshyang Chen. 2002
108 citations recorded by the source corpus.
Subfields: Civil and Structural Engineering, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/9a0ff535497942dd759ac779fb4d428f9d6dcfe3
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Civil and Structural Engineering
- Jichun Li
- Yiu Chung Benny Hon
- Bozidar Sarler
- J. Perko
- Chingshyang Chen
- Mehdi Dehghan
- Ali Shokri
- Wen Chen
In Mechanics of Materials
- Mehdi Dehghan
- Ali Shokri
- Wen Chen
- Bozidar Sarler
- Chingshyang Chen
- Jichun Li
- Yiu Chung Benny Hon
- J. Perko
Citations in the corpus
- The method of fundamental solutions for scattering and radiation problems (2003, unknown): “[49].”
- A meshless method using the radial basis functions for numerical solution of the regularized long wave equation (2010, background): “The interested readers can see [12–14] for applications of radial basis functions to some problems in applied sciences.”
- Applicability of the method of fundamental solutions (2009, unknown): “Moreover, since the MFS is a boundary-type meshless method, it is also computationally much cheaper than other domain-type meshless methods; see [13] for an overview.”
- Domain decomposition for radial basis meshless methods (2004, methodology): “Because of these nice properties, RBF methods have been applied successfully to obtain numerical solutions of many types of ordinary and partial differential equations including the biphasic mixture model for tissue engineering problems [16], heat transfer [13], one-dimensional (1-D) and 2-D nonline”
- Radial basis function collocation method solution of natural convection in porous media (2004, methodology): “Radial basis function 205 The method of fundamental solutions with RBFs-based DRM (Li et al., 2002) might replace the present Kansa solution of the involved Poisson equations.”