Partial differential equation methods in control and shape analysis

This up-to-date resource - based on the International Federation for Information Processing WG 7.2 Conference, held recently in Pisa, Italy - provides recent results as well as entirely new material on control theory and shape analysis

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Bibliographische Detailangaben
Weitere Verfasser: Da Prato, Giuseppe (BerichterstatterIn)
Format: UnknownFormat
Sprache:eng
Veröffentlicht: New York, u.a. Dekker 1997
Ausgabe:1. print.
Schriftenreihe:Lecture notes in pure and applied mathematics 188
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Zusammenfassung:This up-to-date resource - based on the International Federation for Information Processing WG 7.2 Conference, held recently in Pisa, Italy - provides recent results as well as entirely new material on control theory and shape analysis
Written by leading authorities from various disciplines, Partial Differential Equation Methods in Control and Shape Analysis presents a shape variational formulation of a hydrodynamic free interface that appears behind a three dimensional lifting profile...introduces new asymptotic results on singular perturbations and ergodic optimal control problems for systems with spatial state constraints...derives the first order conditions for optimality in optimal control problems governed by quasilinear elliptic equations...calculates the shape gradients of mixed finite element functionals with respect to the domain...studies the existence of an optimal domain for energy shape minimization problems...offers a model for the physical system formed by an elastic shell and an incompressible fluid...and more
Containing key bibliographic citations as well as enlightening illustrations, Partial Differential Equation Methods in Control and Shape Analysis is an excellent reference for mathematical analysts, pure and applied mathematicians, geometers, control and electrical and electronics engineers and scientists, physicists, computer scientists, and graduate students in these disciplines
Beschreibung:VIII, 331 S.
Ill.
ISBN:0824798376
0-8247-9837-6