Weakly decaying energy separation and uniqueness of motions of an elastic-plastic oscillator with work-hardening

Author:

Owen David R.

Publisher

Springer Science and Business Media LLC

Subject

Mechanical Engineering,Mathematics (miscellaneous),Analysis

Reference6 articles.

1. 1950 1. Hill, R., The Mathematical Theory of Plasticity, Oxford University Press.

2. 1960 1. Filippov, A. F., Differential equations with discontinuous right-hand side (in Russian). Mat. Sbornik 51; A.M.S. Translations (2) 42 (1964), 199–231.

3. 1968 1. Mendelson, Alexander, Plasticity: Theory and Application, Macmillan, New York.

4. 1976 1. Krasnoselskii, M. A., A mathematical description of the oscillations of a material point on an elastic-plastic element, A.M.S. Translation (2) 105, 206–210.

5. 1979 1. Buhite, J. L., & D. R. Owen, An ordinary differential equation from the theory of plasticity, Arch. Rational Mech. Anal. 71, 357–383.

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1. On the well-posedness of the initial value problem for elastic-plastic oscillators with isotropic work-hardening;Quarterly of Applied Mathematics;1995

2. Antiplane Shearing Motions of a Visco-Pastic Solid;SIAM Journal on Mathematical Analysis;1993-07

3. A Gronwall inequality for weakly Lipschitzian mappings;Archive for Rational Mechanics and Analysis;1992-11

4. Weakly Lipschitzian mappings and restricted uniqueness of solutions of ordinary differential equations;Journal of Differential Equations;1992-02

5. Recent Research on Elastic-Plastic Oscillators;Unilateral Problems in Structural Analysis IV;1991

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