Constraints, MMSNP and expander relational structures

Mathematics – Combinatorics

Scientific paper

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15 pages, 1 figure, submitted to Combinatorica

Scientific paper

We introduce a concept of expander relations. We give a polynomial time construction for expander relational structures with large girth and constant degree. Our main tool is a new type of product for relational structures, the twisted product. We use these tools in the investigation of the complexity class of Constraint Satisfaction Problems (CSP), a generalization of (hyper)graph coloring problems and the class MMSNP introduced by Feder and Vardi. We prove that every CSP problem is computationally equivalent to the restriction of the same CSP problem to large girth structures. This implies that the classes CSP and MMSNP have the same computational power.

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