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Applications of semidefinite programming to coding theory

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arxiv 1009.1512 v1 pith:3RJS72NA submitted 2010-09-08 cs.IT math.IT

classification cs.ITmath.IT
keywords programmingsemidefinitetheoryapplicationscodingframeworkgeneralgeneralizations
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We survey recent generalizations and improvements of the linear programming method that involve semidefinite programming. A general framework using group representations and tools from graph theory is provided.

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  1. Schrijver Number Quasi-Tensorization and Multicolor Ramsey Bounds via Robust OR Polynomials

    math.CO 2026-07 accept novelty 7.0 of 10

    A robust OR polynomial yields Schrijver quasi-tensorization ϑ'(⊠Gi)≤∏ϑ'(Gi)^{C log r log ϑ'(Gi)} and improves Rr(k) to exp(−Ω(k/(r^9(log r)^6))) r^{rk}.

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