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|a Kim, Jin Yong.
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|a Contemporary Ring Theory 2011 :
|b Proceedings of the Sixth China-japan-korea International Conference on Ring Theory.
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|a Singapore :
|b World Scientific,
|c 2012.
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|a 1 online resource (258 pages)
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|a text
|b txt
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|a Preface; Organizing Committees; Participants; Program; CONTENTS; Invited Lectures; RINGS OVER WHICH POLYNOMIAL RINGS ARE NI Juncheol Han, Yang Lee, and Sung Pil Yang; 1. Ring Theory; 2. Basic Properties of Polynomial-NI Rings; References; THE GALOIS MAP AND ITS INDUCED MAPS George Szeto and Lianyong Xue; 1. Introduction; 2. Basic Definitions and Notations; 3. Maps Induced by the Galois Map; 4. The Galois Map; References; NOTES ON WEAKLY d-KOSZUL MODULES Jiafeng Lu and Xiaolan Yu; 1. Introduction; 2. The Proofs of Theorems 1.1 and 1.2; 3. The Proof of Theorem 1.3; References.
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|a AN EXTENSION OF RINGS AND HOCHSCHILD 2-COCYCLES M. Tamer Kosan, Tsiu-Kwen Lee, and Yiqiang Zhou1. The ring Hn (R;); 2. Reversible and symmetric rings; 3. Armendariz rings; 4. Abelian rings and uniquely clean rings; References; WHEN DO THE DIRECT SUMS OF MODULES INHERIT CERTAIN PROPERTIES? Gangyong Lee, S. Tariq Rizvi, and Cosmin Roman; 1. Introduction; 2. Injectivity and some of its generalizations; 3. Baer, quasi-Baer, and Rickart modules; 4. Direct sums of Baer and quasi-Baer modules; 5. Direct sums of Rickart modules; 6. Free Rickart and free Baer modules; References.
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|a NOTES ON SIMPLE-BAER MODULES AND RINGS Lixin Mao1. Introduction; 2. Main results; References; A NOTE ON QUASI-JOHNS RINGS Liang Shen; 1. Introduction; 2. Results; References; VON NEUMANN REGULAR RINGS SATISFYING GENERALIZED ALMOST COMPARABILITY Mamoru Kutami; 1. Introduction; 2. Notations and definitions; 3. Generalized almost comparability; References; A NEW PSEUDORANDOM NUMBER GENERATOR AST Huiling Song; 1. Introduction; 2. Construction using Artin-Schreier towers; 2.1. Recursive structures for p = 3 using an Artin-Schreier tower; 2.2. Multiplication algorithm for p = 3.
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|a 3. Linear recurrence equations on finite fields4. Pseudorandom number generators for p = 2; 4.1. TGFSR; 4.2. MT; 4.3. AST for p = 2; 5. AST for p = 3; 6. Concluding remarks; References; A NOTE ON PRIME RINGS WITH LEFT DERIVATIONS Nadeem ur Rehman; 1. Introduction; 2. Main results; References; ON RINGS IN WHICH EVERY IDEAL IS PRIME Hisaya Tsutsui; 1. Introduction; 2. Four basic theorems on fully prime rings (from Blair-Tsutsui [1]); 3. Right Noetherian fully prime rings; References.
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|a SOME COMMUTATIVITY THEOREMS CONCERNING ADDITIVE MAPPINGS AND DERIVATIONS ON SEMIPRIME RINGS Shakir Ali, Basudeb Dhara, and Ajda Fosner1. Introduction; 2. Preliminaries; 3. The Results; References; STUDY ON THE ALGEBRAIC STRUCTURES IN TERMS OF GEOMETRY AND DEFORMATION THEORY Fumiya Suenobu and Fujio Kubo; 1. Introduction; 2. Closest associative algebra structures; 2.1. The set of structure constants of associative algebras; 2.2. Expression of C We parameterize C in the case of n = 2; 2.3. Definition of the distance between the multiplications; 2.4. The closest associative structure.
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|a 2.5. Example of the closest associative algebra structure.
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|a The study of noncommutative rings is a major area in modern algebra. The structure theory of noncommutative rings was originally concerned with three parts: The study of semi-simple rings; the study of radical rings; and the construction of rings with given radical and semi-simple factor rings. Recently, this has extended to many new parts: The zero-divisor theory, containing the study of coefficients of zero-dividing polynomials and the study of annihilators over noncommutative rings, that is related to the Köthe's conjecture; the study of nil rings and Jacobson rings; the study of applying r.
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|a Print version record.
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|a ProQuest Ebook Central
|b Ebook Central Academic Complete
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|a Commutative rings.
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|a Rings (Algebra)
|v Congresses.
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|a Rings (Algebra)
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|a Anneaux commutatifs.
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|a Anneaux (Algèbre)
|v Congrès.
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|a Anneaux (Algèbre)
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|a Commutative rings
|2 fast
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|a Rings (Algebra)
|2 fast
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|a Conference papers and proceedings
|2 fast
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|a Huh, Chan.
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|a Lee, Yang.
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|i has work:
|a Contemporary ring theory 2011 (Text)
|1 https://id.oclc.org/worldcat/entity/E39PCGBWw7gkhVt84wV4cWrVVK
|4 https://id.oclc.org/worldcat/ontology/hasWork
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|i Print version:
|a Kim, Jin Yong.
|t Contemporary Ring Theory 2011 : Proceedings of the Sixth China-japan-korea International Conference on Ring Theory.
|d Singapore : World Scientific, ©2012
|z 9789814397674
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856 |
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|u https://ebookcentral.uam.elogim.com/lib/uam-ebooks/detail.action?docID=919156
|z Texto completo
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