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- W2401471087 abstract "We introduce a graph coloring challenge benchmark based on the problem of completing Latin squares. We show how the hardness of the instances can be finely controlled by varying the fraction of pre- colored squares. We compare three complete (exact) solution strategies on this benchmark: (1) a Constraint Satisfaction (CSP) based approach, (2) a hybrid Linear Programming / CSP approach, and (3) a Boolean Satisfibility (SAT) approach. None of these methods uniformly dominates the others on this domain. The CSP and hybrid approaches lead to more compact encodings. The hybrid approach uses a randomized rounding LP based approximation that considerably boosts the performance of the CSP strategy on hard instances. However, the SAT-based approach can solve some of the hardest problem instances, provided the SAT encoding remains manageable. We will discuss the various tradeoffs between these approaches in detail." @default.
- W2401471087 created "2016-06-24" @default.
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- W2401471087 date "2002-01-01" @default.
- W2401471087 modified "2023-09-27" @default.
- W2401471087 title "Completing Quasigroups or Latin Squares: A Structured Graph Coloring Problem" @default.
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