| Geometric Methods in Inverse Problems and Pde Control Softcover Repri Edition Contributor(s): Croke, Chrisopher B. (Editor), Uhlmann, Gunther (Editor), Lasiecka, Irena (Editor) |
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ISBN: 1441923411 ISBN-13: 9781441923417 Publisher: Springer OUR PRICE: $161.49 Product Type: Paperback - Other Formats Published: December 2010 |
| Additional Information |
| BISAC Categories: - Mathematics | Applied - Mathematics | Differential Equations - General - Mathematics | Geometry - Differential |
| Dewey: 515.353 |
| Series: IMA Volumes in Mathematics and Its Applications |
| Physical Information: 0.71" H x 6.14" W x 9.21" (1.05 lbs) 330 pages |
| Descriptions, Reviews, Etc. |
| Publisher Description: This IMA Volume in Mathematics and its Applications GEOMETRIC METHODS IN INVERSE PROBLEMS AND PDE CONTROL contains a selection of articles presented at 2001 IMA Summer Program with the same title. We would like to thank Christopher B. Croke (University of Penn sylva- nia), Irena Lasiecka (University of Virginia), Gunther Uhlmann (University of Washington), and Michael S. Vogelius (Rutgers University) for their ex- cellent work as organizers of the two-week summer workshop and for editing the volume. We also take this opportunity to thank the National Science Founda- tion for their support of the IMA. Series Editors Douglas N. Arnold, Director of the IMA Fadil Santosa, Deputy Director of the IMA v PREFACE This volume contains a selected number of articles based on lectures delivered at the IMA 2001 Summer Program on "Geometric Methods in Inverse Problems and PDE Control. " The focus of this program was some common techniques used in the study of inverse coefficient problems and control problems for partial differential equations, with particular emphasis on their strong relation to fundamental problems of geometry. Inverse coef- ficient problems for partial differential equations arise in many application areas, for instance in medical imaging, nondestructive testing, and geophys- ical prospecting. Control problems involving partial differential equations may arise from the need to optimize a given performance criterion, e. g., to dampen out undesirable vibrations of a structure, or more generally, to obtain a prescribed behaviour of the dynamics. |