عنوان

Cyclic modules and the structure of rings /

شابک

0191641545

شابک

0191746029

شابک

128363953X

شابک

6613951994

شابک

9780191641541

شابک

9780191746024

شابک

9781283639538

شابک

9786613951991

شابک اشتباه

019966451X

شابک اشتباه

9780199664511

شماره

dltt

عنوان اصلي

Cyclic modules and the structure of rings /

نام عام مواد

[Book]

نام نخستين پديدآور

by S.K. Jain, Ashish K. Srivastava, Askar A. Tuganbaev

نام خاص و کميت اثر

1 online resource

عنوان فروست

Oxford mathematical monographs

متن يادداشت

Includes bibliographical references and index

متن يادداشت

""Cover""; ""Contents""; ""1 Preliminaries""; ""1.1 Artinian and noetherian modules""; ""1.2 Free modules, projective modules, and injective modules""; ""1.3 Hereditary and semihereditary rings""; ""1.4 Generalizations of injectivity""; ""2 Rings characterized by their proper factor rings""; ""2.1 Restricted artinian rings""; ""2.2 Restricted perfect rings""; ""2.3 Restricted von Neumann regular rings""; ""2.4 Restricted self-injective rings""; ""3 Rings each of whose proper cyclic modules has a chain condition""; ""3.1 Rings each of whose proper cyclic modules is artinian""

متن يادداشت

""10 Rings with cyclics N[sub(0)]-injective, weakly injective, or quasi-projective""""10.1 Rings each of whose cyclic modules is N[sub(0)]-injective""; ""10.2 Rings each of whose cyclic modules is weakly injective""; ""10.3 Rings each of whose cyclic modules is quasi-projective""; ""11 Hypercyclic, q-hypercyclic, and [pi]-hypercyclic rings""; ""11.1 Hypercyclic rings""; ""11.2 q-hypercyclic rings""; ""11.3 [pi]-hypercyclic rings""; ""12 Cyclic modules essentially embeddable in free modules""; ""13 Serial and distributive modules""

متن يادداشت

""14 Rings characterized by decompositions of their cyclic modules""""15 Rings each of whose modules is a direct sum of cyclic modules""; ""16 Rings each of whose modules is an I[sub(0)]-module""; ""17 Completely integrally closed modules and rings""; ""18 Rings each of whose cyclic modules is completely integrally closed""; ""19 Rings characterized by their one-sided ideals""; ""19.1 Rings each of whose one-sided ideals is quasi-injective""; ""19.2 Rings each of whose one-sided ideals is a direct sum of quasi-injectives""; ""19.3 Rings each of whose one-sided ideals is [pi]-injective""

متن يادداشت

""3.2 Rings with restricted minimum condition""""3.3 Rings each of whose proper cyclic modules is perfect""; ""4 Rings each of whose cyclic modules is injective (or CS)""; ""4.1 Rings where each cyclic module is injective""; ""4.2 Rings each of whose cyclic modules is CS""; ""5 Rings each of whose proper cyclic modules is injective""; ""6 Rings each of whose simple modules is injective (or [Sigma]-injective)""; ""6.1 V -rings""; ""6.2 WV-rings""; ""6.3 [Sigma]-V rings""; ""6.4 CSI rings""; ""7 Rings each of whose (proper) cyclic modules is quasi-injective""

متن يادداشت

""7.1 Rings each of whose cyclic modules is quasi-injective""""7.2 Rings each of whose proper cyclic modules is quasi-injective""; ""8 Rings each of whose (proper) cyclic modules is continuous""; ""8.1 Rings each of whose cyclic modules is continuous""; ""8.2 Rings each of whose proper cyclic modules is continuous""; ""9 Rings each of whose (proper) cyclic modules is [pi]-injective""; ""9.1 Rings each of whose cyclic modules is [pi]-injective""; ""9.2 Rings each of whose proper cyclic modules is [pi]-injective""

بدون عنوان

0

بدون عنوان

8

بدون عنوان

8

بدون عنوان

8

بدون عنوان

8

متن يادداشت

This unique and comprehensive volume provides an up-to-date account of the literature on the subject of determining the structure of rings over which cyclic modules or proper cyclic modules have a finiteness condition or a homological property. The finiteness conditions and homological properties are closely interrelated in the sense that either hypothesis induces the other in some form. This is the first book to bring all of this important material on the subject together. Over the last 25 years or more numerous mathematicians have investigated rings whose factor rings or factor modules have a finiteness condition or a homological property. They made important contributions leading to new directions and questions, which are listed at the end of each chapter for the benefit of future researchers. There is a wealth of material on the topic which is combined in this book, it contains more than 200 references and is not claimed to be exhaustive. This book will appeal to graduate students, researchers, and professionals in algebra with a knowledge of basic noncommutative ring theory, as well as module theory and homological algebra, equivalent to a one-year graduate course in the theory of rings and modules

منبع سفارش / آدرس اشتراک

MIL

شماره انبار

395199

عنوان

Cyclic modules and the structure of rings.

شماره استاندارد بين المللي کتاب و موسيقي

9780199664511

موضوع مستند نشده

Noncommutative rings

موضوع مستند نشده

Artin rings

موضوع مستند نشده

Commutative rings

موضوع مستند نشده

Noetherian rings

موضوع مستند نشده

MAT

موضوع مستند نشده

MAT-- 002040

شماره

ويراست

شماره رده

مستند نام اشخاص تاييد نشده

Jain, S. K.

مستند نام اشخاص تاييد نشده

Srivastava, Ashish K.

مستند نام اشخاص تاييد نشده

Tuganbaev, Askar A.

تاريخ عمليات

20170726092743.0

قواعد فهرست نويسي ( بخش توصيفي )

pn

نام الکترونيکي

نوع ماده

[Book]

تكميل شده

Y