On Solving the Ill-Conditioned System Ax=b: General-Purpose Conditioners Obtained From the Boundary-Collocation Solution of the Laplace Equation, Using Trefftz Expansions With Multiple Length Scales

By Chein-Shan Liu, Weichung Yeih, Satya N. Atluri. 2009

52 citations recorded by the source corpus.

Subfields: Atomic and Molecular Physics, and Optics, Mathematical Physics, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/e2e5f3c94d07eece4aac4dfcf45ed439445b278e

How researchers see this paper

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In Atomic and Molecular Physics, and Optics

1. Satya N. Atluri
2. Chein-Shan Liu
3. Weichung Yeih
4. Wen Chen
5. Yan Gu

In Mathematical Physics

1. Satya N. Atluri
2. Chein-Shan Liu
3. Zhuojia Fu
4. Wen Chen

In Mechanics of Materials

1. Satya N. Atluri
2. Chein-Shan Liu
3. Wen Chen
4. Zhuojia Fu
5. Qingwei Ma
6. Leiting Dong
7. Yan Gu
8. Yuantong T. Gu

Citations in the corpus

• Numerical solution of the Laplacian Cauchy problem by using a better postconditioning collocation Trefftz method (2013, methodology): “[48] were the first to overcome this problem through a new proposal of a multiple-characteristiclength Trefftz method for the Laplace equation evaluated in an arbitrary plane domain.”