Proceedings

280: Conference on the Theory of Ordinary and Partial Differential Equations. Edited by W. N. Everitt and B. D. Sleeman. ... 298: Proceedings of the Second Conference on Compact Transformation Groups. Part 1. XIll,453 pages. 1972.

Author: Michael Frederick Newman

Publisher:

ISBN: UVA:X001389957

Category: Group theory

Page: 740

View: 776

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The Theory of Infinite Soluble Groups

Finitely presented metabelian groups. In Proceedings of the Second International Conference on the Theory of Groups (Australian National University, Canberra, 1973), pp. 65–74. Lecture Notes in Mathematics, Vol. 372.

Author: John C. Lennox

Publisher: Clarendon Press

ISBN: 9780191523151

Category: Mathematics

Page: 360

View: 371

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The central concept in this monograph is that of a soluble group - a group which is built up from abelian groups by repeatedly forming group extensions. It covers all the major areas, including finitely generated soluble groups, soluble groups of finite rank, modules over group rings, algorithmic problems, applications of cohomology, and finitely presented groups, whilst remaining fairly strictly within the boundaries of soluble group theory. An up-to-date survey of the area aimed at research students and academic algebraists and group theorists, it is a compendium of information that will be especially useful as a reference work for researchers in the field.

Second International Conference on Algebra

Dedicated to the Memory of A.I. Shirshov : Proceedings of the Second International Conference on Algebra, ... theory, 1993 Richard S. Elman, Murray M. Schacher, and V. S. Varadarajan, Editors, Linear algebraic groups and their ...

Author: Leonid A. Bokut

Publisher: American Mathematical Soc.

ISBN: 9780821802953

Category: Mathematics

Page: 449

View: 498

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This book contains papers presented at the Second International Conference on Algebra, held in Barnaul in August 1991 in honor of the memory of A. I. Shirshov (1921-1981). Many of the results presented here have not been published elsewhere in the literature. The collection provides a panorama of current research in PI-, associative, Lie, and Jordan algebras and discusses the interrelations of these areas with geometry and physics. Other topics in group theory and homological algebra are also covered.

The Arcata Conference on Representations of Finite Groups Part 2

A. J. Bayes, J. Kautsky, and J. W. Wamsley, Computation in nilpotent groups (application), Proceedings of the Second International Conference on the Theory of Groups, Lecture Notes in Math., no. 372, Springer, Berlin, 1974, pp. 82–89.

Author: Calif.) Arcata Conference on Representations of Finite Groups (1986 : Arcata

Publisher: American Mathematical Soc.

ISBN: 9780821814789

Category: Mathematics

Page: 552

View: 499

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The Santa Cruz Conference on Finite Groups

[MacTS) , Groups of breadth four have class five, Glasgow Math. J. 19 (1978), 141–148. [New74] M. F. Newman (ed.), Proceedings of the Second International Conference on the Theory of Groups (Austral. Nat. Univ., Canberra, 1973), Lecture ...

Author: Bruce Cooperstein

Publisher: American Mathematical Soc.

ISBN: 9780821814406

Category: Mathematics

Page: 634

View: 597

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Abelian Groups

[3] Abelian groups with self-injective endomorphism rings, in Proceedings of the Second International Conference on the Theory of Groups. Lecture Notes in Mathematics, vol. 372 (Springer, Berlin, 1974), pp. 595–604.

Author: László Fuchs

Publisher: Springer

ISBN: 9783319194226

Category: Mathematics

Page: 747

View: 264

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Written by one of the subject’s foremost experts, this book focuses on the central developments and modern methods of the advanced theory of abelian groups, while remaining accessible, as an introduction and reference, to the non-specialist. It provides a coherent source for results scattered throughout the research literature with lots of new proofs. The presentation highlights major trends that have radically changed the modern character of the subject, in particular, the use of homological methods in the structure theory of various classes of abelian groups, and the use of advanced set-theoretical methods in the study of un decidability problems. The treatment of the latter trend includes Shelah’s seminal work on the un decidability in ZFC of Whitehead’s Problem; while the treatment of the former trend includes an extensive (but non-exhaustive) study of p-groups, torsion-free groups, mixed groups and important classes of groups arising from ring theory. To prepare the reader to tackle these topics, the book reviews the fundamentals of abelian group theory and provides some background material from category theory, set theory, topology and homological algebra. An abundance of exercises are included to test the reader’s comprehension, and to explore noteworthy extensions and related sidelines of the main topics. A list of open problems and questions, in each chapter, invite the reader to take an active part in the subject’s further development.