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- W3150645080 abstract "Exponential Puiseux semirings are additive submonoids of $qq_{geq 0}$ generated by almost all of the nonnegative powers of a positive rational number, and they are natural generalizations of rational cyclic semirings. In this paper, we investigate some of the factorization invariants of exponential Puiseux semirings and briefly explore the connections of these properties with semigroup-theoretical invariants. Specifically, we prove that sets of lengths of atomic exponential Puiseux semirings are almost arithmetic progressions with a common bound, while unions of sets of lengths are arithmetic progressions. Additionally, we provide exact formulas to compute the catenary degrees of these monoids and show that minima and maxima of their sets of distances are always attained at Betti elements. We conclude by providing various characterizations of the atomic exponential Puiseux semirings with finite omega functions; in particular, we completely describe them in terms of their presentations." @default.
- W3150645080 created "2021-04-13" @default.
- W3150645080 creator A5048117569 @default.
- W3150645080 date "2021-04-05" @default.
- W3150645080 modified "2023-09-27" @default.
- W3150645080 title "On the factorization invariants of the additive structure of exponential Puiseux semirings" @default.
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