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Rings that are nearly associative
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ISBN: 1281767743 9786611767747 0080874231 0127798501 9780080874234 9780127798509 Year: 1982 Publisher: New York : Academic Press,

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Rings That are Nearly Associative

Ring constructions and applications
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ISBN: 1281948047 9786611948047 9812799729 9789812799722 9810247451 9781281948045 661194804X Year: 2002 Publisher: River Edge, N.J. World Scientific

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This book contains the definitions of several ring constructions used in various applications. The concept of a groupoid-graded ring includes many of these constructions as special cases and makes it possible to unify the exposition. Recent research results on groupoid-graded rings and more specialized constructions are presented. In addition, there is a chapter containing open problems currently considered in the literature. Ring Constructions and Applications can serve as an excellent introduction for graduate students to many ring constructions as well as to essential basic concept

Ring theory
Author:
ISBN: 0120852500 9786611763169 1281763160 008087357X 9780080873572 9780120852505 9781281763167 6611763163 Year: 1972 Publisher: New York Academic Press

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Ring theory


Book
Ranges of bimodule projections and conditional expectations
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ISBN: 1443867861 1322180512 9781322180519 9781443867863 9781443846127 1443846120 Year: 2013 Publisher: Newcastle upon Tyne : Cambridge Scholars Publishing,

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The algebraic theory of corner subrings introduced by Lam (as an abstraction of the properties of Peirce corners eRe of a ring R associated with an idempotent e in R) is investigated here in the context of Banach and C*-algebras. We propose a general algebraic approach which includes the notion of ranges of (completely) contractive conditional expectations on C*-algebras and on ternary rings of operators, and we investigate when topological properties are consequences of the algebraic assumpt...


Book
Graded rings and graded Grothendieck groups
Author:
ISBN: 1316728544 1316728749 1316729141 1316729745 1316717135 1316727343 9781316729748 9781316619582 1316619583 9781316717134 9781316729144 Year: 2016 Publisher: Cambridge Cambridge University Press

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This study of graded rings includes the first systematic account of the graded Grothendieck group, a powerful and crucial invariant in algebra which has recently been adopted to classify the Leavitt path algebras. The book begins with a concise introduction to the theory of graded rings and then focuses in more detail on Grothendieck groups, Morita theory, Picard groups and K-theory. The author extends known results in the ungraded case to the graded setting and gathers together important results which are currently scattered throughout the literature. The book is suitable for advanced undergraduate and graduate students, as well as researchers in ring theory.

Algebras, rings and modules.
Authors: --- ---
ISBN: 128019068X 9786610190683 1402026919 1402026900 Year: 2004 Publisher: Dordrecht ; London : Kluwer Academic Publishers,

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The text of the first volume of the book covers the major topics in ring and module theory and includes both fundamental classical results and more recent developments. The basic tools of investigation are methods from the theory of modules, which allow a very simple and clear approach both to classical and new results. An unusual main feature of this book is the use of the technique of quivers for studying the structure of rings. A considerable part of the first volume of the book is devoted to a study of special classes of rings and algebras, such as serial rings, hereditary rings, semidistr

Rings and factorization
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ISBN: 0521330726 0521337186 9780521330725 9780511565960 9780521337182 Year: 1987 Publisher: Cambridge Cambridge University Press

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Book
Galois fields and Galois rings made easy
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ISBN: 0081023510 1785482351 9780081023518 9781785482359 Year: 2017 Publisher: Amsterdam

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Free ideal rings and localization in general rings
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ISBN: 9780511542794 9780521853378 9780511226274 0511226276 0511225075 9780511225079 9780511224409 0511224400 0521853370 0511542798 110716561X 128055052X 9786610550524 0511225709 0511316305 Year: 2006 Publisher: Cambridge, UK New York Cambridge University Press

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Proving that a polynomial ring in one variable over a field is a principal ideal domain can be done by means of the Euclidean algorithm, but this does not extend to more variables. However, if the variables are not allowed to commute, giving a free associative algebra, then there is a generalization, the weak algorithm, which can be used to prove that all one-sided ideals are free. This book presents the theory of free ideal rings (firs) in detail. Particular emphasis is placed on rings with a weak algorithm, exemplified by free associative algebras. There is also a full account of localization which is treated for general rings but the features arising in firs are given special attention. Each section has a number of exercises, including some open problems, and each chapter ends in a historical note.

Polynomial identities in ring theory
Author:
ISBN: 0125998503 9780125998505 9780080874005 0080874002 1281768944 9786611768942 Year: 1980 Volume: 84 Publisher: New York Academic Press

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Polynomial identities in ring theory

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