Affiliation:
1. Slovak University of Technology in Bratislava , Faculty of Mechanical Engineering, Institute of Applied Mechanics and Mechatronics , Nám. Slobody 17, 812 31 Bratislava , Slovakia
Abstract
Abstract
Contemporary multiplicative plasticity models are now generally accepted as “proper material models” for modelling plastic behaviour of deformable bodies within the framework of finite-strain elastoplasticity. The models are based on the assumptions that the intermediate configuration of the body is stress-free or locally unstressed, for which no plastic deformation exists that meets the conditions of compatibility. The assumption; however, has never really been questioned nor justified, but was rather taken as an axiom and therefore considered to be generally true. In this study, we take a critical look at the assumption from both, physical and mathematical points of view, in order to investigate whether contemporary multiplicative plasticity models are indeed continuum based and if there are alternatives to them.
Reference24 articles.
1. [1] Simo JC, Hughes TJR. “Computational Inelasticity”, New York: Springer, 2000. ISBN-10: 0387975209
2. [2] De Souza Neto, EA, Perić D, Owen DRJ. “Computational Methods for Plasticity: Theory and Applications”, 1st ed. Singapore: Wiley; 2008. ISBN-10: 047069452110.1002/9780470694626
3. [3] Nemat-Nasser S. “Plasticity: A Treatise on Finite Deformation of Heterogeneous Inelastic Materials”, Cambridge: Cambridge University Press, 2004. ISBN-10: 0521108063
4. [4] Asaro RJ. “Micromechanics of crystals and polycrystals”, In: John W. Hutchinson, Theodore Y. Wu, editors. Advances in Applied Mechanics. Vol 23. New York: Academic Press; pp. 1 – 115, 1983. ISBN-10: 0120020238
5. [5] Peirce D, Asaro RJ, Needlemann A. “An analysis of nonuniform and localized deformation in ductile single crystals”, Acta Metall. 30, pp. 1087 – 1119, 1982. DOI: 10.1016/0001-6160(82)90005-010.1016/0001-6160(82)90005-0
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