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eBook Control Theory for Partial Differential Equations: Continuous and Approximation Theories (Encyclopedia of Mathematics and its Applications) epub

by Irena Lasiecka

eBook Control Theory for Partial Differential Equations: Continuous and Approximation Theories (Encyclopedia of Mathematics and its Applications) epub
  • ISBN: 0521155681
  • Author: Irena Lasiecka
  • Genre: Science
  • Subcategory: Mathematics
  • Language: English
  • Publisher: Cambridge University Press; Reissue edition (April 14, 2011)
  • Pages: 452 pages
  • ePUB size: 1922 kb
  • FB2 size 1919 kb
  • Formats azw mbr lrf rtf


Read instantly in your browser Irena Lasiecka. Series: Encyclopedia of Mathematics and its Applications (Book 74). Hardcover: 672 pages.

Read instantly in your browser. by Irena Lasiecka (Author), Roberto Triggiani (Author).

Request PDF On Jan 1, 2000, Irena Lasiecka and others published Control Theory for Partial Differential Equations .

Both continuous theory and numerical approximation theory thereof are included. Show all. Table of contents (11 chapters). 1. Introduction: Two abstract classes; statement of main problems. 3. Abstract differential Riccati equations for the second class subject to the trace regularity assumption (. ) (. ). Lecture Notes in Control and Information Sciences.

Continuous and Approximation Theories

Continuous and Approximation Theories. Originally published in 2000, this is the first volume of a comprehensive two-volume treatment of quadratic optimal control theory for partial differential equations over a finite or infinite time horizon, and related differential (integral) and algebraic Riccati equations. Both continuous theory and numerical approximation theory are included. The authors use an abstract space, operator theoretic approach, which is based on semigroups methods, and which is unifying across a few basic classes of evolution.

Volume I includes the abstract parabolic theory (continuous theory and numerical approximation theory) for .

Volume I includes the abstract parabolic theory (continuous theory and numerical approximation theory) for the finite and infinite cases and corresponding PDE illustrations, and presents numerous new results. Lists with This Book.

Control theory for partial differential equations: Volume 1, Abstract parabolic systems: Continuous and approximation theories. I Lasiecka, R Triggiani. Encyklopedia of Mathematics and its Applications, Cambridge University Press, 2000. Control theory for partial differential equations: continuous and approximation theories. Cambridge University Press, 2000.

Автор: Lasiecka Название: Control Theory for Partial Differential Equations Издательство: Cambridge Academ .

Дополнительное описание

Partial Differential Equations and Applications A. Kartsatos, Theory and . Equations and Optimal Control, held at the Department of Mathematics of Ohio University in Athens, Ohio.

Partial Differential Equations and Applications A. Kartsatos, Theory and Applications of Nonlinear Operators of Accretive and Monotone Type M. Maruyama, Moduli of Vector Bundles A. Ursini and P. Aglian, Logic and Algebra X. H. Cao et a. Rings, Groups, and Algebras D. Arnold and R. M. Rangaswamy, Abelian Groups and Modules S. R. Chakravarthy and A. S. Alfa, Matrix-Analytic Methods in Stochastic Equations and Optimal Control, held at the Department of Mathematics of Ohio University in Athens, Ohio.

Lasiecka I. and Triggiani R. (2000). Control Theory for Partial Differential Equations: Continuous and Approximation Theories Vol. I: Abstract Parabolic Systems Vol. II: Abstract Hyperbolic-Like Systems over a Finite Time Horizon Encyclopedia of Mathematics and Its Applications Vol. 74 Cambridge University Press Cambridge. Lasiecka I. and Chueshow I. (2010). Von Karman Evolution Equations: Well-posedness and Long Time Dynamics Springer Berlin/Heidelberg. (2008)

Earn extra money by helping your friends earn more for their books! . Author:Lasiecka, Irena; Triggiani, Roberto. Published:02/13/2000. ISBN-13:9780521584012.

Author:Lasiecka, Irena; Triggiani, Roberto.

Volume II focuses on the optimal control problem over a finite time interval for hyperbolic dynamical systems. The chapters consider some abstract models, each motivated by a particular canonical hyperbolic dynamics, and present numerous new results.
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