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Optimization Methods in Partial Differential Equations: Proceedings from the 1996 Joint Summer Research Conference, June 16-20, 1996, Mt. Holyoke College
By Steven Cox (editor) and Irena Lasiecka (editor)
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Bibliographic Detail
Publisher Amer Mathematical Society
Publication date June 1, 1997
Binding Paperback
Book category Adult Non-Fiction
ISBN-13 9780821806043
ISBN-10 0821806041
Dimensions 0.75 by 7 by 10.25 in.
Weight 1.35 lbs.
Original list price $89.00
Summaries and Reviews
Amazon.com description: Product Description: This book presents a collection of papers written by specialists in the field and devoted to the analysis of various aspects of optimization problems with a common focus on partial differential equation (PDE) models. These papers were presented at the AMS-SIAM 1996 Joint Summer Research Conference held at Mount Holyoke College, South Hadley, MA, in June 1996.
The problems considered range from basic theoretical issues in the calculus of variations - such as infinite dimensional Hamilton Jacobi equations, saddle point principles, and issues of unique continuation - to ones focusing on application and computation, where theoretical tools are tuned to more specifically defined problems. The last category of these problems include inverse/recovery problems in physical systems, shape optimization and shape design of elastic structures, control and optimization of fluids, boundary controllability of PDE's including applications to flexible structures, etc.
The papers selected for this volume are at the forefront of research and point to modern trends and open problems. This book will be a valuable tool not only to specialists in the field interested in technical details, but also to scientists entering the field who are searching for promising directions for research.

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Paperback
Book cover for 9780821806043
 
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from Amer Mathematical Society (June 1, 1997)
9780821806043 | details & prices | 7.00 × 10.25 × 0.75 in. | 1.35 lbs | List price $89.00
About: This book presents a collection of papers written by specialists in the field and devoted to the analysis of various aspects of optimization problems with a common focus on partial differential equation (PDE) models.

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