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Symmetric (not Complete Intersection) Numerical Semigroups Generated by Six Elements

Published 27 Aug 2018 in math.AC and math.NT | (1808.09065v1)

Abstract: We consider symmetric (not complete intersection) numerical semigroups S_6, generated by a set of six positive integers {d_1,...,d_6}, gcd(d_1,...,d_6)=1, and derive inequalities for degrees of syzygies of such semigroups and find the lower bound for their Frobenius numbers. We show that this bound may be strengthened if S_6 satisfies the Watanabe lemma.

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Authors (1)

  1. Leonid G. Fel 

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