<電子ブック>
Commutative Coherent Rings / by Sarah Glaz
(Lecture Notes in Mathematics. ISSN:16179692 ; 1371)
版 | 1st ed. 1989. |
---|---|
出版者 | Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer |
出版年 | 1989 |
大きさ | XI, 347 p : online resource |
著者標目 | *Glaz, Sarah author SpringerLink (Online service) |
件 名 | LCSH:K-theory FREE:K-Theory |
一般注記 | Preliminaries -- to coherence -- Fundamental concepts -- Ring extensions -- Ring constructions and overrings -- Particular coherent rings -- Polynomial rings -- Coherent algebras This book provides the first extensive and systematic treatment of the theory of commutative coherent rings. It blends, and provides a link, between the two sometimes disjoint approaches available in the literature, the ring theoretic approach, and the homological algebra approach. The book covers most results in commutative coherent ring theory known to date, as well as a number of results never published before. Starting with elementary results, the book advances to topics such as: uniform coherence, regular rings, rings of small homological dimensions, polynomial and power series rings, group rings and symmetric algebra over coherent rings. The subject of coherence is brought to the frontiers of research, exposing the open problems in the field. Most topics are treated in their fully generality, deriving the results on coherent rings as conclusions of the general theory. Thus, the book develops many of the tools of modern research in commutative algebra with a variety of examples and counterexamples. Although the book is essentially self-contained, basic knowledge of commutative and homological algebra is recommended. It addresses graduate students and researchers HTTP:URL=https://doi.org/10.1007/BFb0084570 |
目次/あらすじ
所蔵情報を非表示
電子ブック | 配架場所 | 資料種別 | 巻 次 | 請求記号 | 状 態 | 予約 | コメント | ISBN | 刷 年 | 利用注記 | 指定図書 | 登録番号 |
---|---|---|---|---|---|---|---|---|---|---|---|---|
電子ブック | オンライン | 電子ブック |
|
|
Springer eBooks | 9783540461593 |
|
電子リソース |
|
EB00210132 |
類似資料
この資料の利用統計
このページへのアクセス回数:9回
※2017年9月4日以降