Abstract:
Specific features of the theories of ideal plasticity which are based on the Tresca yield criterion and the maximum reduced stress criterion are discussed. An analysis is carried out in terms of the canonical basis of the deviatoric stress tensor.
Citation:
B. D. Annin, “Theories of ideal plasticity with a singular yield surface”, Prikl. Mekh. Tekh. Fiz., 40:2 (1999), 181–188; J. Appl. Mech. Tech. Phys., 40:2 (1999), 347–353
This publication is cited in the following 8 articles:
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Vladimir A. Kolupaev, Advanced Structured Materials, 86, Equivalent Stress Concept for Limit State Analysis, 2018, 13
V. A. Kolupaev, M.-H. Yu, H. Altenbach, “Fitting of the strength hypotheses”, Acta Mech, 227:6 (2016), 1533
Nina-Carolin Fahlbusch, Vladimir A. Kolupaev, Wilfried Becker, Advanced Structured Materials, 60, Advanced Methods of Continuum Mechanics for Materials and Structures, 2016, 337
Holm Altenbach, Alexandre Bolchoun, Vladimir A. Kolupaev, Engineering Materials, Plasticity of Pressure-Sensitive Materials, 2014, 49
Vladimir A. Kolupaev, Alexandre Bolchoun, Holm Altenbach, Advanced Structured Materials, 41, Experimental and Numerical Investigation of Advanced Materials and Structures, 2013, 107
V. A. Kolupaev, M. -H. Yu, H. Altenbach, “Yield criteria of hexagonal symmetry in the π-plane”, Acta Mech, 224:7 (2013), 1527