A two grid algorithm based on perturbation and homotopy methods

Comptes Rendus - Mecanique

Volumn 330, Issue 12, 2002, Pages 825-830

  El Mokhtari, Rachid ^a   Cadou, Jean Marc ^a   Potier Ferry, Michel ^a  

^a UNIVERSITÉ DE LORRAINE   (France)

Author keywords

Computational solid mechanics; Mechanics of solids and structures

Indexed keywords

MECHANICAL PROPERTY; PHYSICAL PROPERTY;

ALGORITHM; ARTICLE; MATHEMATICAL ANALYSIS; MATHEMATICAL COMPUTING; MECHANICS; NONLINEAR SYSTEM; PROBLEM SOLVING; SOLID;

EID: 0036941348     PISSN: 16310721     EISSN: None     Source Type: Journal    
DOI: 10.1016/S1631-0721(02)01548-6     Document Type: Article

References (6)

1. B. Cochelin, A path-following technique via an asymptotic-numerical method, Comput. Structures 53 (5) (1994) 1181-1192.
2. A. Najah, B. Cochelin, N. Damil, M. Potier-Ferry, A critical review of asymptotic numerical method, Arch. Comput. Methods Engrg. 5 (1) (1998) 3-22.
3. I. Galliet, Une version parallèle des méthodes asymptotiques numériques. Applications à des structures complexes à base d'élastomères, Thesis, Université de Marseille II, École Superieure de Mécanique de Marseille, 2000.
4. J.M. Cadou, N. Moustaghfir, E.H. Mallil, N. Damil, M. Potier-Ferry, Linear iterative solvers based on perturbation techniques, C. R. Acad. Sci. Paris, Série IIb (2001) 457-462.
5. P. Wesseling, An Introduction to Multigrid Methods, Wiley, 1992.
6. P. Joly, M. Vidrascu, in: P. Joly, M. Vidrascu (Eds.), Quelques méthodes classiques de résolution de systèmes linéaires, Collection Didactique, INRIA, 1994.