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ON THE COMPLEXITY OF SEMIDEFINITE PROGRAMS ARISING IN POLYNOMIAL OPTIMIZATION

Igor Klep
Janez Povh
Angelika Wiegele


Puni tekst: engleski pdf 956 Kb

str. 126-136

preuzimanja: 549

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Sažetak

In this paper we investigate matrix inequalities which hold irrespective of the size of the matrices involved, and explain how the search for such inequalities can be implemented as a semidefinite program (SDP). We provide a comprehensive discussion of the time complexity of these SDPs.

Ključne riječi

optimization; sum of squares; semidefinite programming; polynomial; Matlab toolbox; real algebraic geometry

Hrčak ID:

96809

URI

https://hrcak.srce.hr/96809

Datum izdavanja:

30.12.2012.

Posjeta: 1.249 *