Bar Codes are combinatorial objects encoding many properties of monomial ideals. In this paper we employ these objects to study Janet-like divisions. Given a finite set of terms U, from its Bar Code we can compute the Janet-like non-multiplicative powers of its elements and detect completeness of the set.

Bar Code and Janet-like division

Ceria, Michela
2022

Abstract

Bar Codes are combinatorial objects encoding many properties of monomial ideals. In this paper we employ these objects to study Janet-like divisions. Given a finite set of terms U, from its Bar Code we can compute the Janet-like non-multiplicative powers of its elements and detect completeness of the set.
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Utilizza questo identificativo per citare o creare un link a questo documento: http://hdl.handle.net/11589/238220
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