Asymptotic limits and stabilization for the 1D nonlinear Mindlin-Timoshenko system
暂无分享,去创建一个
Enrique Zuazua | Fágner D. Araruna | Pablo Braz e Silva | F. D. Araruna | E. Zuazua | P. B. E. Silva
[1] Enrique Zuazua,et al. The beam equation as a limit of a 1-D nonlinear von Kármán model , 1999 .
[2] J. Lions,et al. Non-homogeneous boundary value problems and applications , 1972 .
[3] Enrique Zuazua,et al. Timoshenko's beam equation as limit of a nonlinear one-dimensional von Kármán system , 2000, Proceedings of the Royal Society of Edinburgh: Section A Mathematics.
[4] J. Lagnese. Boundary Stabilization of Thin Plates , 1987 .
[5] J. Lions. Exact controllability, stabilization and perturbations for distributed systems , 1988 .
[6] Enrique Zuazua,et al. Controllability of the Kirchhoff System for Beams as a Limit of the Mindlin-Timoshenko System , 2008, SIAM J. Control. Optim..
[7] Igor Chueshov,et al. Global Attractors for Mindlin–Timoshenko Plates and for Their Kirchhoff Limits , 2006 .
[8] Jacques Simeon,et al. Compact Sets in the Space L~(O, , 2005 .
[9] J. Simon. Compact sets in the spaceLp(O,T; B) , 1986 .
[10] James F. Doyle,et al. Wave Propagation in Structures , 1989 .
[11] H. Brezis. Analyse fonctionnelle : théorie et applications , 1983 .
[12] D. Russell. Controllability and Stabilizability Theory for Linear Partial Differential Equations: Recent Progress and Open Questions , 1978 .
[13] Günter Leugering,et al. Uniform stabilization of a nonlinear beam by nonlinear boundary feedback , 1991 .
[14] E. Zuazua,et al. Stabilization of Berger–Timoshenko's equation as limit of the uniform stabilization of the von Kármán system of beams and plates , 2002 .
[15] Enrique Zuazua,et al. Timoshenko's plate equation as a singular limit of the dynamical von Kármán system , 2000 .
[16] Jacques-Louis Lions,et al. Modelling Analysis and Control of Thin Plates , 1988 .
[17] Irena Lasiecka,et al. Global existence, uniqueness and regularity of solutions to a von Kármán system with nonlinear boundary dissipation , 1996, Differential and Integral Equations.