quartonews.it » Math and Science » Modules over Non-Noetherian Domains (Mathematical Surveys Monographs)

Author: | Laszlo Fuchs |

Subcategory: | Mathematics |

Language: | English |

Publisher: | American Mathematical Society; 1 edition (November 14, 2000) |

Pages: | 613 pages |

Category: | Math and Science |

Rating: | 4.3 |

Other formats: | docx mobi rtf lrf |

Modules Over Non-Noetherian Domains book.

Modules Over Non-Noetherian Domains book.

The volume can serve as a standard reference book for specialists working in the area and also is a suitable text for advanced-graduate algebra courses and seminars. Издание: 1. Издательство: American Mathematical Society. ISBN 13: 9780821819630. Series: Mathematical Surveys and Monographs 84. File: PDF, . 3 MB. Читать онлайн.

Modules over Non-Noetherian Domains (Mathematical Surveys and Monographs 84). László Fuchs, Luigi Salce. Download (pdf, . 3 Mb) Donate Read.

00, ISBN 0-8218-1963-1 (American Mathematical Society, Providence, RI, 2001). Published: 1 July 2002.

The authors concentrate on modules over valuation and Prufer domains, but also . Modules over Non-Noetherian Domains Mathematical surveys and monographs (Выпуск 84).

Neat submodules over integral domains. Neat subgroups of abelian groups have been generalized to modules in essentially two different ways (corresponding to (a) and (b) in the Introduction); they are in general inequivalent, none implies the other. Here we consider relations between the two versions in the commutative case, and characterize the integral domains in which they coincide: these are the domains whose maximal ideals are invertible.

Modules over non-Noetherian domains, Mathematical Surveys and Monographs. In particular we characterize commutative Bezout domains B whose lattice of pp-formulae has no width and give some applications to the existence of superdecomposable pure injective B-modules. Fuchs . Salce . Modules over non-Noetherian domains, Mathematical Surveys and Monographs, volume 84, American Mathematical Society, 2001. Existentially closed domains with radical relations.

Modules over non-Noetherian domains by László Fuchs, Laszlo Fuchs, Luigi Salce, October 2000, American .

Are you sure you want to remove Modules over Non-Noetherian Domains (Mathematical Surveys and Monographs) from your list? Modules over Non-Noetherian Domains (Mathematical Surveys and Monographs). by László Fuchs, Laszlo Fuchs, Luigi Salce. Published October 2000 by American Mathematical Society.

volume 84 of Mathematical Surveys and Monographs. Modules over non-Noetherian domains. American Mathematical Society, Providence, RI

volume 84 of Mathematical Surveys and Monographs. American Mathematical Society, Providence, RI, 2001. Cantor-Bendixson rank of the Zie domain. 64(4):1512–1518, 1999.

Series: Mathematical Surveys and Monographs (Book 149). Hardcover: 325 pages. It is rigorous where the rigor is possible and it tells you when you have to start working rather sloppy and where the dangers (. Publisher: American Mathematical Society (August 26, 2008). hidden assumptions) and advantages of the physicists approach are. It is the first QFT book I read that does not leave dozens of open questions in each chapter and also the first book "for mathematicians" that actually covers and explains the physics rather than just the mathematical structure. As a student of math and physics I am deeply grateful to professor Folland for writing this book!

In this book, the authors present both traditional and modern discoveries in the subject area, concentrating on advanced aspects of the topic. Existing material is studied in detail, including finitely generated modules, projective and injective modules, and the theory of torsion and torsion-free modules. Some topics are treated from a new point of view. Also included are areas not found in current texts, for example, pure-injectivity, divisible modules, uniserial modules, etc. Special emphasis is given to results that are valid over arbitrary domains. The authors concentrate on modules over valuation and Prufer domains, but also discuss Krull and Matlis domains, $h$-local, reflexive, and coherent domains. The volume can serve as a standard reference book for specialists working in the area and also is a suitable text for advanced-graduate algebra courses and seminars.

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