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Semidefinite optimization and convex algebraic geometry

Semidefinite optimization and convex algebraic geometry
Catalogue Information
Field name Details
Dewey Class 516.3/5
Title Semidefinite optimization and convex algebraic geometry ([Ebook]) / edited by Grigoriy Blekherman, Pablo A Parrilo, Rekha R Thomas
Added Personal Name Blekherman, Grigoriy
Parrilo, Pablo A.
Thomas, Rekha R. , 1967-
Publication Philadelphia, Pa. : Society for Industrial and Applied Mathematics , 2013
Physical Details 1 online resource (958 pages)
Series MOS-SIAM series on optimization
ISBN 978-1-61197-229-0
Summary Note This book provides a self-contained, accessible introduction to the mathematical advances and challenges resulting from the use of semidefinite programming in polynomial optimization. This important and highly applicable research area with contributions from convex geometry, algebraic geometry, and optimization is known as convex algebraic geometry. Each chapter addresses a fundamental aspect of the topic, beginning with an introduction to nonnegative polynomials and sums of squares, and their connections to semidefinite programming. The material quickly advances to areas at the forefront of current research, including semidefinite representability of convex sets, duality theory in algebraic geometry, and nontraditional topics such as sums of squares of complex forms. The book is a suitable entry point to the subject for readers at the graduate level or above in mathematics, engineering or computer science. Instructors will find the book appropriate for a class or seminar, and researchers will encounter open problems and new research directions.:
Mode of acces to digital resource Digital reproduction. - Philadelphia, Pa. : Society for Industrial and Applied Mathematics, 2012. Access through World Wide Web.. All files are recorded in PDF format and may be opened with Adobe Acrobat Reader software ; the book is stored as Adobe PDF files and viewable by chapter.
System details note Online access is available only to subscription institution. Access through IP address (only for SISSA internal users)
Internet Site http://dx.doi.org/10.1137/1.9781611972290
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