Mathematical Control of Coupled PDEs

Lasiecka, Irena

Published by Society for Industrial & Applied Mathematics,U.S.
ISBN 10: 0898714869 / ISBN 13: 9780898714869
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2001. 1st. Paperback. Concentrates on systems of hyperbolic and parabolic coupled PDEs that are nonlinear, solve three key problems. Series Editor(s): Rozier, Ron. Series: CBMS-NSF Regional Conference Series in Applied Mathematics. Num Pages: 254 pages, Illustrations. BIC Classification: PBKJ. Category: (P) Professional & Vocational. Dimension: 251 x 172 x 12. Weight in Grams: 432. . . . . . Books ship from the US and Ireland. Bookseller Inventory #

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Synopsis: Mathematical control theory for a single partial differential equation (PDE) has dominated the research literature for quite a while: new, complex, and challenging issues have recently arisen in the context of coupled, or interconnected, PDE systems. This has led to a rapidly growing interest, and many unanswered questions, within the PDE community. By concentrating on systems of hyperbolic and parabolic coupled PDEs that are nonlinear, Mathematical Control Theory of Coupled PDEs seeks to provide a mathematical theory for the solution of three main problems: well-posedness and regularity of the controlled dynamics; stabilization and stability; and optimal control for both finite and infinite horizon problems along with existence/uniqueness issues of the associated Riccati equations.

Book Description: Seeks to provide a mathematical theory for the solution of three main problems: well-posedness and regularity of the controlled dynamics; stabilization and stability; and optimal control for both finite and infinite horizon problems along with existence/uniqueness issues of the associated Riccati equations.

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Title: Mathematical Control of Coupled PDEs
Publisher: Society for Industrial & Applied Mathematics,U.S.
Book Condition: New

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Lasiecka, Irena
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Book Description Society for Industrial Applied Mathematics,U.S., United States, 2001. Paperback. Book Condition: New. Language: English . Brand New Book. Mathematical control theory for a single partial differential equation (PDE) has dominated the research literature for quite a while: new, complex, and challenging issues have recently arisen in the context of coupled, or interconnected, PDE systems. This has led to a rapidly growing interest, and many unanswered questions, within the PDE community. By concentrating on systems of hyperbolic and parabolic coupled PDEs that are nonlinear, Mathematical Control Theory of Coupled PDEs seeks to provide a mathematical theory for the solution of three main problems: well-posedness and regularity of the controlled dynamics; stabilization and stability; and optimal control for both finite and infinite horizon problems along with existence/uniqueness issues of the associated Riccati equations. Bookseller Inventory # AAN9780898714869

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Book Description Society for Industrial Applied Mathematics,U.S., United States, 2001. Paperback. Book Condition: New. Language: English . Brand New Book. Mathematical control theory for a single partial differential equation (PDE) has dominated the research literature for quite a while: new, complex, and challenging issues have recently arisen in the context of coupled, or interconnected, PDE systems. This has led to a rapidly growing interest, and many unanswered questions, within the PDE community. By concentrating on systems of hyperbolic and parabolic coupled PDEs that are nonlinear, Mathematical Control Theory of Coupled PDEs seeks to provide a mathematical theory for the solution of three main problems: well-posedness and regularity of the controlled dynamics; stabilization and stability; and optimal control for both finite and infinite horizon problems along with existence/uniqueness issues of the associated Riccati equations. Bookseller Inventory # AAN9780898714869

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