Mathematics – Optimization and Control
Scientific paper
2011-03-02
Mathematics
Optimization and Control
(v2) revision based on suggestions by referees
Scientific paper
In this paper we study various approaches for exploiting symmetries in polynomial optimization problems within the framework of semi definite programming relaxations. Our special focus is on constrained problems especially when the symmetric group is acting on the variables. In particular, we investigate the concept of block decomposition within the framework of constrained polynomial optimization problems, show how the degree principle for the symmetric group can be computationally exploited and also propose some methods to efficiently compute in the geometric quotient.
Andrén Lina Jansson
Lasserre Jean B.
Riener Cordian
Theobald Thorsten
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