Direct solution of ill‐posed boundary value problems by radial basis function collocation method

By Alexander H. D. Cheng, J. Cabral. 2005

72 citations recorded by the source corpus.

Subfields: Electrical and Electronic Engineering, Mathematical Physics, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/1d5e15da084170d9b7136f9913d9270895ca8237

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Electrical and Electronic Engineering

1. C. Huang
2. Robert Schaback
3. C. Lee
4. Alexander H. D. Cheng
5. Wen Chen
6. Yan Gu

In Mathematical Physics

1. C. Huang
2. C. Lee
3. Alexander H. D. Cheng
4. Holger Wendland
5. Robert Schaback

In Mechanics of Materials

1. Robert Schaback
2. Alexander H. D. Cheng
3. Holger Wendland
4. C. Huang
5. C. Lee
6. Wen Chen
7. Bengt Fornberg
8. Michael Y. Wang

Citations in the corpus

• Error estimate, optimal shape factor, and high precision computation of multiquadric collocation method (2007, methodology): “(5) The collocation method allows certain classes of illposed boundary value problems to be solved without iteration [3].”
• Kernel techniques: From machine learning to meshless methods (2006, background): “…with recent sample papers are • convection-diffusion problems (Li and Chen 2003, La Rocca, Hernandez Rosales and Power 2005), • ill-posed problems (Cheng and Cabral 2005), • thermal analysis (Pepper and Šarler 2005), • fluid dynamics (Šarler 2005), • flows in porous media (Šarler, Perko…”