A Nonlinear Dual-Domain Decomposition Method: Application to Structural Problems with Damage

By Julien Pebrel, C. Rey, Pierre Gosselet. 2008

83 citations recorded by the source corpus.

Subfields: Computational Mechanics, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/a8ad0983c3233ff6f4704ac509062f076f1c598a

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. J. Kim
2. Carlos Armando Duarte
3. J. Pereira
4. Dae-Jin Kim
5. Natarajan Sukumar
6. Xiangmin Jiao
7. Varun Gupta
8. Ted Belytschko

In Mechanics of Materials

1. J. Kim
2. Carlos Armando Duarte
3. J. Pereira
4. Dae-Jin Kim
5. Xiangmin Jiao
6. J. Plews
7. Ted Belytschko
8. Natarajan Sukumar

Citations in the corpus

• A two‐scale approximation of the Schur complement and its use for non‐intrusive coupling (2011, unknown): “This formulation is very similar to nonlinear domain decomposition methods [8].”
• A new generalized finite element method for two‐scale simulations of propagating cohesive fractures in 3‐D (2015, methodology): “We refer to the G-L non-intrusive coupling strategy [57–59], the domain decomposition methods [60, 61], and the LATIN method [62–64] for other approaches sharing this splitting concept to handle non-linear localization.”