Nonlinear homogenization in masonry structures
- authored by
- Georgios A. Drosopoulos, Maria E. Stavroulaki, Konstantinos Giannis, Leonidas Plymakis, Georgios E. Stavroulakis, Peter Wriggers
- Abstract
Numerical homogenization is based on the usage of finite element analysis for the description of average properties of materials with heterogeneous microstructure. The practical steps of a computational homogenization approach and representative examples related to masonry structures and ceramic materials are presented in this article. The non-linear Representative Volume Elements (RVEs) of a masonry structure, including parts with elastoplastic material behaviour (mortar) and a ceramic material with a unilateral contact interface (crack), are created and solved. Parametric analysis has been chosen and used for the description of the strain loading. Results concerning the average stress and strain in the RVE domain are then calculated. In addition, the stiffness is estimated for each loading level. Finally, two databases for the stiffness and the stress-strain data are created, a metamodel based on MATLAB interpolation is used, and an overall non-linear homogenization procedure (FE2), is considered. The good comparison with direct heterogeneous macroscopic models created by commercial software shows that the proposed method can be used for the simulation of non-linear heterogeneous structures.
- Organisation(s)
-
Institute of Continuum Mechanics
- External Organisation(s)
-
Technical University of Crete
- Type
- Conference contribution
- Pages
- 6795-6806
- No. of pages
- 12
- Publication date
- 01.07.2014
- Publication status
- Published
- Peer reviewed
- Yes
- ASJC Scopus subject areas
- Mechanics of Materials, Computational Theory and Mathematics, Computer Science Applications, Mechanical Engineering
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