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A numerical semigroup is a cofinite subset of $\mathbb Z_{\ge 0}$ containing $0$ and closed under addition. Each numerical semigroup $S$ with smallest positive element $m$ corresponds to an integer point in the Kunz cone $\mathcal C_m \subseteq \math
Externí odkaz:
http://arxiv.org/abs/2401.06025
Autor:
Brower, Cole, Chapman, Scott, Kulhanek, Travis, McDonough, Joseph, O'Neill, Christopher, Pavlyuk, Vody, Ponomarenko, Vadim
Length density is a recently introduced factorization invariant, assigned to each element $n$ of a cancellative commutative atomic semigroup $S$, that measures how far the set of factorization lengths of $n$ is from being a full interval. We examine
Externí odkaz:
http://arxiv.org/abs/2110.10618