Title
A stabilized formulation for incompressible plasticity using linear triangles and tetrahedra
Date Issued
01 August 2004
Access level
open access
Resource Type
journal article
Author(s)
Abstract
In this paper, a stabilized finite element method to deal with incompressibility in solid mechanics is presented. Both elastic and J2-plastic constitutive behavior have been considered. A mixed formulation involving pressure and displacement fields is used and a continuous linear interpolation is considered for both fields. To circumvent the Babuška-Brezzi condition a stabilization technique based on the orthogonal sub-scale method is introduced. The main advantage of the method is the possibility of using linear triangular or tetrahedral finite elements, which are easy to generate for real industrial applications. Results are compared with standard Galerkin and Q1P0 mixed formulations in either elastic or elasto-plastic incompressible problems. © 2003 Elsevier Ltd. All rights reserved.
Start page
1487
End page
1504
Volume
20
Issue
September 8
Language
English
OCDE Knowledge area
Mecánica aplicada
Ingeniería de materiales
Subjects
Scopus EID
2-s2.0-2142641638
Source
International Journal of Plasticity
ISSN of the container
07496419
Sponsor(s)
The authors are thankful for the financial support of the Spanish Ministerio de Ciencia y Technologı́a within the project 2FD1997-0512-CO2-02. Useful discussions with Professor R. Codina are gratefully acknowledged.
Sources of information:
Directorio de Producción Científica
Scopus