Numerical manifold method based on the method of weighted residuals

By S. Li, Yumin Cheng, Y. Wu. 2005

58 citations recorded by the source corpus.

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

View Paper: https://www.semanticscholar.org/paper/f7d86e9cb2d4d52ef94472055a008688e4410a49

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. Zhiye Zhao
2. Guowei Ma
3. L. X. Li
4. Huihua Zhang
5. Lei He
6. X. An
7. Hong Zheng
8. Dongdong Xu

In Electrical and Electronic Engineering

1. Zhiye Zhao
2. Guowei Ma
3. L. X. Li
4. Huihua Zhang
5. Lei He
6. X. An

In Mechanics of Materials

1. Huihua Zhang
2. Guowei Ma
3. Lei He
4. Zhiye Zhao
5. X. An
6. L. X. Li
7. Hong Zheng
8. Feng Liu

Citations in the corpus

• Modeling bimaterial interface cracks using the numerical manifold method (2013, methodology): “The weak form of the governing equation is obtained by employing the minimum potential energy principle [11], the principle of virtual work [27], or the method of weighted residual [28].”
• The finite element method enriched by interpolation covers (2013, unknown): “All rights reserved.”
• THE NUMERICAL MANIFOLD METHOD: A REVIEW (2010, methodology): “Most of the publications are included in the series of proceedings of the International Conference on Analysis of Discontinuous Deformation (ICADD) symposia [Li et al. (1995); Salami and Banks (1996); Ohnishi (1997); Amadei (1999); Bicanic (2001); Hatzor (2002); Lu (2003); Maclaughlin and Sitar (200”
• Numerical analysis of 2-D crack propagation problems using the numerical manifold method (2010, methodology): “The simplex integration scheme was used in the original NMM to analytically evaluate the element matrices (see [25] for more details).”