Affiliation:
1. Aerospace Engineering and Mechanics Department, University of Alabama, Box 870280, Tuscaloosa, AL 35487-0280
Abstract
Strain space based plasticity models have certain advantages in theoretical development and numerical implementation. Previous efforts have been made to formulate cyclic plasticity models in strain space using the idea of multiple-yield surface theory. Recently, however, Armstrong-Frederick type plasticity models have received increasingly more attention because of their enhanced performance in predicting ratchetting behavior. In this paper, the strain space formulation of the Armstrong-Frederick family of cyclic plasticity models is established, and several representative strain controlled loading paths are used to compare the results from the proposed formulation and previous experimental data. The excellent agreement suggests the proposed strain space formulation is very promising in strain controlled cyclic plasticity such as finite element analysis, strain gage rosette applications, and multiaxial notch analysis using pseudo-stress or pseudo-strain approaches.
Subject
Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics,General Materials Science
Reference32 articles.
1. Armstrong, P. J., and Frederick, C. O., 1966, “A Mathematical Representation of the Multiaxial Bauschinger Effect,” report RD/B/N 731, Central Electricity Generating Board.
2. Casey
J.
, and NaghdiP. M., 1981, “On the Characterization of Strain-Hardening in Plasticity,” ASME Journal of Applied Mechanics, Vol. 48, p. 285285.
3. Casey
J.
, and NaghdiP. M., 1983a, “On the Nonequivalence of the Stress Space and Strain Space Formulation of Plasticity Theory,” ASME Journal of Applied Mechanics, Vol. 50, pp. 350–354.
4. Casey
J.
, and NaghdiP. M., 1983b, “A Remark on the Definition of Hardening, Softening and Perfectly Plastic Behavior,”Acta Mechanica, Vol. 48, p. 9191.
5. Casey
J.
, and NaghdiP. M., 1984, “Further Constitutive Result in Finite Plasticity,” Quart. J. Mech. Appl. Math., Vol. 37, p. 231231.
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