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Relating max-cut problems and binary linear feasibility problems

Florian Jarre (jarre***at***opt.uni-duesseldorf.de)

Abstract: This paper explores generalizations of the Goemans-Williamson randomization technique. It establishes a simple equivalence of binary linear feasibility problems and max-cut problems and presents an analysis of the semidefinite max-cut relaxation for the case of a single linear equation. Numerical examples for feasible random binary problems indicate that the randomization technique is efficient when the number of linear equations is large.

Keywords: Max-cut problem, semidefinite relaxation, randomized algorithm.

Category 1: Combinatorial Optimization (Approximation Algorithms )

Category 2: Linear, Cone and Semidefinite Programming (Semi-definite Programming )

Citation: Preprint, Mathematisches Institut, Universitaet Duesseldorf Feb. 2009

Download: [PDF]

Entry Submitted: 02/20/2009
Entry Accepted: 02/20/2009
Entry Last Modified: 03/03/2009

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