A Modified Trefftz Method for Two-Dimensional Laplace Equation Considering the Domain's Characteristic Length

By Chein-Shan Liu. 2007

102 citations recorded by the source corpus.

Subfields: Computational Mechanics, Electrical and Electronic Engineering, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/f3e4f5d0de081b9653f7d6c3b48e1b5595fa1b62

How researchers see this paper

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

In Computational Mechanics

1. Yan Gu
2. Zhuojia Fu
3. Wen Chen
4. Xing Wei

In Electrical and Electronic Engineering

1. Wen Chen
2. Yan Gu
3. Zhuojia Fu
4. Xing Wei

In Mechanics of Materials

1. Wen Chen
2. Zhuojia Fu
3. Yan Gu
4. Xing Wei
5. Jinyang Zhang
6. Chuanzeng Zhang
7. Wenzhen Qu
8. Hongwei Gao

Citations in the corpus

• BOUNDARY PARTICLE METHOD FOR INVERSE CAUCHY PROBLEMS OF INHOMOGENEOUS HELMHOLTZ EQUATIONS (2009, methodology): “To overcome mesh generation problem, facing the traditional mesh-based BEM, a variety of boundary-type meshless methods, in recent years, have been developed and attract a lot of attention, for example, method of fundamental solution (MFS) [4, 11, 22], boundary knot method (BKM) [10], plane wave met”
• Potential Problems by Singular Boundary Method Satisfying Moment Condition (2009, methodology): “…Yang (2009): Fu and Chen (2009)], collocation Trefftz method (CTM) by Liu (2007a, 2009), meshless regularized integral equation method by Liu (2007b,2007c), boundary collocation method (BCM) by Chen, Chang, Chen and Lin (2002), regularized meshless method (RMM) [Chen, Kao, Chen, Young…”
• Infinite domain potential problems by a new formulation of singular boundary method (2013, methodology): “On the other hand, the second kind of algorithms are developed to avoid the use of the singular basis functions such as the boundary knot method (BKM) [28,29], the boundary collocation method (BCM) [30], and the collocation Trefftz method (CTM) [31].”