Control of nonlinear distributed parameter systems
著者
書誌事項
Control of nonlinear distributed parameter systems
(Lecture notes in pure and applied mathematics, v. 218)
Marcel Dekker, c2001
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注記
Includes bibliographies
"outgrowth of the conference 'Advances in Control of Nonlinear Distributed Parameter Systems', held at Texas A&M University, College Station, Texas"--Pref
内容説明・目次
内容説明
An examination of progress in mathematical control theory applications. It provides analyses of the influence and relationship of nonlinear partial differential equations to control systems and contains state-of-the-art reviews, including presentations from a conference co-sponsored by the National Science Foundation, the Institute of Mathematics and its Applications, the University of Minnesota, and Texas A&M University.
目次
- Shape sensitivity analysis in hyperbolic problems with non-smooth domains
- unbounded growth of total variations of snapshots of the 1D linear wave equation due to the chaotic behaviour of iterates of composite nonlinear boundary reflection relations
- velocity method and courant metric topologies in shape analysis of partial differential equations
- nonlinear periodic oscillations in suspension bridges
- canonical dual control for nonconvex distributed-parameter systems - theory and method
- Carleman estimate for a parabolic equation in a Sobolev space of negative order and their applications
- bilinear control for global controllability of the semilinear parabolic equations with superlinear terms
- a nonoverlapping domain decomposition for optimal boundary control of the dynamic Maxwell system
- boundary stabilizability of a nonlinear structural acoustic model including thermoelastic effects
- on modelling, analysis and simulation of optimal control problems for dynamic networks of Euler-Bernouilli-and Rayleigh-beams
- local characterization of saddle points and their morse indices
- static buckling in a supported nonlinear elastic beam
- optimal control of a nonlinearly viscoelastic rod
- mathematical modelling and analysis for robotic control
- optimal control and synthesis of nonlinear infinite dimensional systems
- forced oscillation of the Korteweg-De Vries-Burgers equation and its stability.
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