Recent Progress in Ring and Factorization Theory Graz, Austria, July 10–14, 2023 /

This proceedings volume gathers a selection of cutting-edge research in both commutative and non-commutative ring theory and factorization theory. The papers were presented at the Conference on Rings and Factorization held at the University of Graz, Austria, July 10–14, 2023. The volume covers a wid...

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מחבר תאגידי: SpringerLink (Online service)
מחברים אחרים: Brešar, Matej (Editor), Geroldinger, Alfred (Editor), Olberding, Bruce (Editor), Smertnig, Daniel (Editor)
פורמט: אלקטרוני ספר אלקטרוני
שפה:אנגלית
יצא לאור: Cham : Springer Nature Switzerland : Imprint: Springer, 2025.
מהדורה:1st ed. 2025.
סדרה:Springer Proceedings in Mathematics & Statistics, 477
נושאים:
גישה מקוונת:https://doi.org/10.1007/978-3-031-75326-8
תגים: הוספת תג
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תוכן הענינים:
  • The directed Cayley diameter and the Davenport constant
  • Heaps and trusses
  • Prüfer v-multiplication domains, a survey
  • Some applications of a new approach to factorization
  • Atomicity in integral domains
  • Norms, normsets, and factorization.-On the Ratliff-Rush closure of an ideal of a one-dimensional ring
  • Graded identities of infinite-dimensional Lie algebras.-On a class of quotients of Rees algebras: a survey
  • P-adic approximation of algebraic integers and residue class rings of integer-valued polynomials
  • On matrix superalgebras with pseudoautomorphism
  • Krull Rings, Semistar Operations, and Bases of Regularity
  • Descriptions of radicals in polynomial ring extensions
  • Boolean inverse semigroups and their type monoids.-Generalized derivations characterized by their action on Jordan products
  • Open problems on relations of numerical semigroups
  • Irreducible integer-valued polynomials with prescribed minimal power that factors non-uniquely
  • The role of divisors in non-commutative ideal theory
  • Essential-like properties for integer-valued polynomial rings: a survey with a note on valuation domains
  • On the isomorphism problem for power semigroups
  • Dimension-free matricial Nullstellensätze for noncommutative polynomials.