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Factoring Ideals in Integral Domains

  • Couverture cartonnée
  • 164 Nombre de pages
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This volume provides a wide-ranging survey of, and many new results on, various important types of ideal factorization actively in... Lire la suite
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Description

This volume provides a wide-ranging survey of, and many new results on, various important types of ideal factorization actively investigated by several authors in recent years. Examples of domains studied include (1) those with weak factorization, in which each nonzero, nondivisorial ideal can be factored as the product of its divisorial closure and a product of maximal ideals and (2) those with pseudo-Dedekind factorization, in which each nonzero, noninvertible ideal can be factored as the product of an invertible ideal with a product of pairwise comaximal prime ideals. Prüfer domains play a central role in our study, but many non-Prüfer examples are considered as well.

Informations sur le produit

Titre: Factoring Ideals in Integral Domains
Auteur:
Code EAN: 9783642317118
ISBN: 978-3-642-31711-8
Format: Couverture cartonnée
Genre: Mathématique
nombre de pages: 164
Poids: 277g
Taille: H9mm x B235mm x T154mm
Année: 2012
Auflage: 2013