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Properties of Combinatorial Optimization Problems Over Polyhedral-Spherical Sets
Authors:S. V. Yakovlev  O. S. Pichugina
Affiliation:1.M. E. Zhukovsky National Aerospace University “Kharkiv Aviation Institute,”,Kharkiv,Ukraine;2.Kharkiv National University of Radio Electronics,Kharkiv,Ukraine
Abstract:The class of combinatorial optimization problems over polyhedral-spherical sets is considered. The results of theory of convex extensions are generalized to certain classes of functions defined on sphere-located and vertex-located sets. The original problem is equivalently formulated as a mathematical programming problem with convex both objective function and functional constraints. A numerical illustration and possible applications of the results to solving combinatorial optimization problems are given.
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