Control of nonlinear distributed parameter systems. Partly proceedings of the conference advances in control of nonlinear distributed parameter systems, Texas A \& M Univ., College Station, TX, USA. Dedicated to Prof. David L. Russell on the occasion of his 60th birthday (Q2703374)
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| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Control of nonlinear distributed parameter systems. Partly proceedings of the conference advances in control of nonlinear distributed parameter systems, Texas A \& M Univ., College Station, TX, USA. Dedicated to Prof. David L. Russell on the occasion of his 60th birthday |
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5 March 2001
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College Station, TX (USA)
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Conference
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Proceedings
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Nonlinear distributed parameter systems
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Control of nonlinear distributed parameter systems. Partly proceedings of the conference advances in control of nonlinear distributed parameter systems, Texas A \& M Univ., College Station, TX, USA. Dedicated to Prof. David L. Russell on the occasion of his 60th birthday (English)
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The articles of this volume will be reviewed individually.NEWLINENEWLINEIndexed articles:NEWLINENEWLINE\textit{Cagnol, John; Zolésio, Jean-Paul}, Shape sensitivity analysis in hyperbolic problems with nonsmooth domains, 1-14 [Zbl 1016.49031]NEWLINENEWLINE\textit{Chen, Goong; Huang, Tingwen; Juang, Jonq; Ma, Daowei}, Unbounded growth of total variations of snapshots of the 1D linear wave equation due to the chaotic behavior of iterates of composite nonlinear boundary reflection relations, 15-43 [Zbl 0981.35033]NEWLINENEWLINE\textit{Delfour, Michel C.; Zolésio, Jean-Paul}, Velocity method and Courant metric topologies in shape analysis of partial differential equations, 45-68 [Zbl 1029.49036]NEWLINENEWLINE\textit{Ding, Zhonghai}, Nonlinear periodic oscillations in suspension bridges, 69-84 [Zbl 0982.35009]NEWLINENEWLINE\textit{Gao, David Y.}, Canonical dual control for nonconvex distributed-parameter systems: Theory and method, 85-112 [Zbl 0983.93022]NEWLINENEWLINE\textit{Imanuvilov, O. Yu.; Yamamoto, M.}, Carleman estimate for a parabolic equation in a Sobolev space of negative order and its applications, 113-137 [Zbl 0977.93041]NEWLINENEWLINE\textit{Khapalov, Alexander}, Bilinear control for global controllability of the semilinear parabolic equations with superlinear terms, 139-155 [Zbl 0983.93023]NEWLINENEWLINE\textit{Lagnese, J. E.}, A nonoverlapping domain decomposition for optimal boundary control of the dynamic Maxwell system, 157-176 [Zbl 0979.93058]NEWLINENEWLINE\textit{Lebiedzik, Catherine}, Boundary stabilizability of a nonlinear structural acoustic model including thermoelastic effects, 177-197 [Zbl 0983.93026]NEWLINENEWLINE\textit{Leugering, Günter; Rathmann, Wigand}, On modeling, analysis and simulation of optimal control problems for dynamic networks of Euler-Bernoulli- and Rayleigh-beams, 199-232 [Zbl 0991.49021]NEWLINENEWLINE\textit{Li, Yongxin; Zhou, Jianxin}, Local characterizations of saddle points and their Morse indices, 233-251 [Zbl 0989.49024]NEWLINENEWLINE\textit{Russell, David L.; White, Luther W.}, Static buckling in a supported nonlinear elastic beam, 253-272 [Zbl 0980.74023]NEWLINENEWLINE\textit{Seidman, Thomas I.; Antman, Stuart S.}, Optimal control of a nonlinearly viscoelastic rod, 273-283 [Zbl 0976.49006]NEWLINENEWLINE\textit{Tsui, S.}, Mathematical modeling and analysis for robotic control, 285-297 [Zbl 0990.93082]NEWLINENEWLINE\textit{You, Yuncheng}, Optimal control and synthesis of nonlinear infinite dimensional systems, 299-336 [Zbl 0986.49014]NEWLINENEWLINE\textit{Zhang, Bing-Yu}, Forced oscillation of the Korteweg-de Vries-Burgers equation and its stability, 337-357 [Zbl 0982.93044]
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