3-D Elastic-Plastic Constitutive Relationship of Mixed Hardening

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Abstract:

In finite element calculation of plastic mechanics, isotropic hardening model, kinematic hardening model and mixed hardening model have their advantages and disadvantages as well as applicability area. In this paper, by use of the tensor analysis method and mixed hardening theory in plastic mechanics, the constitutive relation of 3-D mixed hardening problem is derived in detail based on the plane mixed hardening. Numerical results show that, the proposed 3-D mixed hardening constitutive relation agrees well with the test results in existing references, and can be used in the 3-D elastic-plastic finite element analysis.

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927-930

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December 2012

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© 2013 Trans Tech Publications Ltd. All Rights Reserved

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[1] K. Axelsson, A. Samuelsson, Finite element analysis of elastic-plastic materials displaying mixed hardening, Int. J. Num. Methods Eng. 14 (1979) 211-225.

DOI: 10.1002/nme.1620140206

Google Scholar

[2] G. C. Nayak, O. C. Zienkiewicz, Elasto-plastic stress analysis - A generalization for constitutive relations including strain softening, Int. J. Num. Methods Eng. 5 (1972) 113-135.

DOI: 10.1002/nme.1620050111

Google Scholar

[3] A. Phillips, G. J. Weng, An analytical study of an experimentally verified hardening law, ASME J. Appl. Mech. 42 (1975) 375-390.

DOI: 10.1115/1.3423741

Google Scholar

[4] G. Z. Voyiadjis, M. Foroozesh, Anisotropic distortional yield model, J. Appl. Mech. 57 (1990) 537-547.

DOI: 10.1115/1.2897056

Google Scholar

[5] G. Z. Voyiadjis, S. M. Sivakumar, A Robust Kinematic Hardening Rule for Cyclic Plasticity and Ratchetting Effects, Part II: Application to Nonproportional Loading Cases, Acta Mechanica, 107 (1994) 117-136.

DOI: 10.1007/bf01201824

Google Scholar

[6] R. Wang, W.B. Huang, Introduction to Plastic Mechanics, Beijing University Press, Beijing, (1982).

Google Scholar

[7] Z. H. Xia, Plastic Mechanics, Tongji University Press, Shanghai, (2011).

Google Scholar

[8] K. Z. Huang, Tensor Analysis, Tsinghua University Press, Beijing, (2006).

Google Scholar