An Investigation of Cyclic Transient Behavior and Implications on Fatigue Life Estimates

Author:

Jiang Yanyao1,Kurath Peter2

Affiliation:

1. Department of Mechanical Engineering, University of Nevada at Reno, Reno, NV 89557

2. AMTEL, University of Illinois, 104 South Wright Street, Urbana, IL 61801

Abstract

Current research focuses on proportional cyclic hardening and non-Massing behaviors. The interaction of these two hardenings can result in the traditionally observed overall softening, hardening or mixed behavior exhibited for fully reversed strain controlled fatigue tests. Proportional experiments were conducted with five materials, 304 stainless steel, normalized 1070 and 1045 steels, and 7075-T6 and 6061-T6 aluminum alloys. All the materials display similar trends, but the 304 stainless steel shows the most pronounced transient behavior and will be discussed in detail. Existing algorithms for this behavior are evaluated in light of the recent experiments, and refinements to the Armstrong-Frederick class of incremental plasticity models are proposed. Modifications implemented are more extensive than the traditional variation of yield stress, and a traditional strain based memory surface is utilized to track deformation history. Implications of the deformation characteristics with regard to fatigue life estimation, especially variable amplitude loading, will be examined. The high-low step loading is utilized to illustrate the effect of transient deformation on fatigue life estimation procedures, and their relationship to the observed and modeled deformation.

Publisher

ASME International

Subject

Mechanical Engineering,Mechanics of Materials,Condensed Matter Physics,General Materials Science

Reference32 articles.

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3. Chaboche, J.-L., Dang Van, K., and Cordier, G., 1979, “Modelization of the Strain Memory Effect on the Cyclic Hardening of 316 Stainless Steel,” Trans SMiRT-5, Div. L, Berlin, L11/3.

4. Chaboche, J.-L., 1987, “Cyclic Plasticity Modeling and Ratchetting Effects,” Desal et al., eds., Proc. Second International Conference; Constitutive Laws for Engineering Materials Theory and Applications, Tucson, AZ, Elsevier, pp. 47–58.

5. Chaboche J. L. , 1989, “Constitutive Equations for Cyclic Plasticity and Cyclic Viscoplasticity,” International Journal of Plasticity, Vol. 5, pp. 247–302.

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