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HomeKey Engineering MaterialsKey Engineering Materials Vols. 243-244Continuous Modeling of the Transient and Steady...

Continuous Modeling of the Transient and Steady Cyclic Hardening /Softening Behavior of Metallic Materials under Amplitude Change Loading

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Progress in Experimental and Computational Mechanics in Engineering

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Periodical:

Key Engineering Materials (Volumes 243-244)

Pages:

427-432

DOI:

https://doi.org/10.4028/www.scientific.net/KEM.243-244.427

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Online since:

July 2003

Authors:

She Xu Zhao, Zhi Dong Zhou, Zhen Bang Kuang

Keywords:

Amplitude Measure, Cyclic Loading, Endochronic Plasticity

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© 2003 Trans Tech Publications Ltd. All Rights Reserved

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[1] Haupt, P., Kamlah, M., and Tsakmarks, CH.: Int. J. Plasticity Vol.8 (1992), p.803

[2] Chaboche, J.L., Dang-Van, K., and Cordier, G.: Paper L 11/3, 5th SMIRT, Berlin (1979)

[3] Tanaka, E., Murakami, S., and Ooka, M.: Acta Mech. Vol.57 (1985), p.167

[4] Ohno, N.: ASME J. Applied Mechanics 49 (1982), p.721

[5] Fan, J.H., Peng, X.H.: ASME J. Engineering. Materials and Technology Vol.113 (1991), p.254

[6] Tanaka, E.: Eur. J. Mech., A/Solids Vol.13 (1994), p.155

[7] Ohno, N., Kachi, Y.: ASME J. Applied Mechanics Vol.53 (1986), p.395

[8] White, C.S.: ASME J. Engineering. Materials and Technology Vol.118 (1996), p.37

[9] Bruhns, O.T., Lehmann, T., and Pape A.: Int. J. Plasticity Vol.8 (1992), p.331

,3]

,4]

,3] Plastic Strain range (%) ζ0=0.5 ζ1=0.05 Peak Stress σ (MPa) Cycles -0.01 0.0 0 0.01 0.0 2 0.0 3 0.04 0.0 5 0.06 0.0 7 0 .08 0.0 9 0 .10 -20 0 -15 0 -10 0 -5 0 0 5 0 10 0 15 0 20 0 ζ 0= 0 .1 2 , ζ 1= 0 .0 5 0 .3 % 0 .6 % ∆ εp/2 : 0 .9 % Stress σ (MPa) P la stic S tra in εp