The Characterization of Finite Elasticities : Factorization Theory in Krull Monoids via Convex Geometry / David J. Grynkiewicz

• Autore: Grynkiewicz, David J.
• Pubblicazione: Cham, : Springer, 2022
• Descrizione fisica: xii, 282 p. : ill. ; 24 cm
• Soggetto topico: 20-XX - Group theory and generalizations [MSC 2020]; 13-XX - Commutative algebra [MSC 2020]; 52-XX - Convex and discrete geometry [MSC 2020]; 05-XX - Combinatorics [MSC 2020]; 11B75 - Other combinatorial number theory [MSC 2020]; 13A05 - Divisibility and factorizations in commutative rings [MSC 2020]; 52A20 - Convex sets in $n$ dimensions (including convex hypersurfaces) [MSC 2020]; 20M14 - Commutative semigroups [MSC 2020]; 11B30 - Arithmetic combinatorics; higher degree uniformity [MSC 2020]; 20M12 - Ideal theory for semigroups [MSC 2020]
• Soggetto non controllato: Carathéordory’s Theorem; Catenary degree; Convex Cone; Delta Set; Elasticity; Factorization; Infinite Subsets of Lattice Points; Krull Monoid; Krull domain; Lattice; Minimal Positive Basis; Positive Basis; Primitive Partition Identities; Sets of lengths; Simplicial Fan; Structure Theorem for Unions; Transfer Krull Domain; Well-quasi-ordering; Zero-sum; Zero-sum Sequence
• Titolo autorizzato: Characterization of Finite Elasticities
• Formato: Materiale a stampa
• Livello bibliografico: Monografia
• Lingua di pubblicazione: Inglese
• Record Nr.: VAN0260779
• Lo trovi qui: Univ. Vanvitelli
• Localizzazioni e accesso elettronico: https://doi.org/10.1007/978-3-031-14869-9