On the uniqueness of solutions to dynamic and pseudo oscillation problems of linear theory of two-component elastic mixture
- Conference date: 8–13 June 2012
- Location: Sozopol, Bulgaria
In the presented work is studied system of partials differential equations of diffusion model of linear theory of two-component elastic mixtures. The generalized green's formulas and energy identity are derived for non stationary and pseudo oscillation systems of this theory. Uniqueness of inner and external problems of dynamics and pseudo oscillation of diffusion models of a linear theory of two-component elastic mixture is investigated.
- Elasticity theory
- Linear dynamical systems
- Partial differential equations
- Systems analysis
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Y. K. Semertzidis, M. Aoki, M. Auzinsh, V. Balakin, A. Bazhan, G. W. Bennett, R. M. Carey, P. Cushman, P. T. Debevec, A. Dudnikov, F. J. M. Farley, D. W. Hertzog, M. Iwasaki, K. Jungmann, D. Kawall, B. Khazin, I. B. Khriplovich, B. Kirk, Y. Kuno, D. M. Lazarus, L. B. Leipuner, V. Logashenko, K. R. Lynch, W. J. Marciano, R. McNabb, W. Meng, J. P. Miller, W. M. Morse, C. J. G. Onderwater, Y. F. Orlov, C. S. Ozben, R. Prigl, S. Rescia, B. L. Roberts, N. Shafer‐Ray, A. Silenko, E. J. Stephenson, K. Yoshimura and EDM Collaboration
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