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Hysteresis in kinking nonlinear elastic solids and the Preisach-Mayergoyz model
Journal article

Hysteresis in kinking nonlinear elastic solids and the Preisach-Mayergoyz model

A. G. Zhou, S. Basu, G. Friedman, P. Finkel, O. Yeheskel and M. W. Barsoum
Physical review. B, Condensed matter and materials physics, v 82(9)
13 Sep 2010

Abstract

Materials Science Materials Science, Multidisciplinary Physical Sciences Physics Physics, Applied Physics, Condensed Matter Science & Technology Technology
Herein we show that the stress-induced, dislocation-based, elastic hysteric loops of kinking nonlinear elastic solids-polycrystalline cobalt, 10 vol % porous Ti(2)AlC, and fully dense Ti(3)SiC(2)-obey the scalar Preisach-Mayergoyz phenomenological model because they exhibit wiping out and congruency, two necessary and sufficient tenets of the model. We also demonstrate the power of the model in predicting the response of these materials to complex stress histories, as well as, determining the distributions of the threshold and friction stresses associated with the incipient kink bands-the fundamental microscopic units responsible for kinking nonlinear elasticity.

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Collaboration types
Domestic collaboration
International collaboration
Web of Science research areas
Materials Science, Multidisciplinary
Physics, Applied
Physics, Condensed Matter
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