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Prüfer Domains (Pure and Applied Mathematics (Marcel Dekker))

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ISBN
9780824798161

Prüfer Domains (Pure and Applied Mathematics (Marcel Dekker)) est un prüfer rings, mathematics book de Marco Fontana.

À propos de ce livre

This timely reference offers - for the first time in book form - an exhaustive examination of many important developments in the theory of Prufer domains that have occurred over the past 25 years. Providing an integrated presentation of both research advances and analysis techniques, Prufer Domains covers the solution of the problem of finding the number of generators needed for a finitely generated ideal of a Prufer domain... concrete representations of particular overrings determined by ideals of R...various recently developed trace properties...polynomial rings over Prufer domains... extensions and generalizations of the originals theory...and more. Written by three acknowledged experts in the field, Prufer Domains is an excellent resource for pure and applied mathematicians, particularly algebraists and number theorists, and upper-level undergraduate and graduate students in the disciplines.

À propos de l'auteur

est l'auteur de Prüfer Domains (Pure and Applied Mathematics (Marcel Dekker)). Parcourez son catalogue complet sur Booklogr.

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Questions Fréquentes

Quel est le genre de Prüfer Domains (Pure and Applied Mathematics (Marcel Dekker)) ?+

Prüfer Domains (Pure and Applied Mathematics (Marcel Dekker)) est un livre de Prüfer rings, Mathematics.

De quoi parle Prüfer Domains (Pure and Applied Mathematics (Marcel Dekker)) ?+

This timely reference offers - for the first time in book form - an exhaustive examination of many important developments in the theory of Prufer domains that have occurred over the past 25 years. Providing an integrated presentation of both research advances and analysis techniques, Prufer Domains...

Qui a écrit Prüfer Domains (Pure and Applied Mathematics (Marcel Dekker)) ?+

Prüfer Domains (Pure and Applied Mathematics (Marcel Dekker)) a été écrit par Marco Fontana.