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Isomorphism Problem In Coxeter Groups, The

book is to highlight approximations to the difficult isomorphism problem in Coxeter groups. A number of theorems relating to this problem are;

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Combinatorics of Coxeter Groups

Includes a rich variety of exercises to accompany the exposition of Coxeter groups Coxeter groups have already been exposited from;

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Reflection Groups & Coxeter Group

This graduate textbook presents a concrete and up-to-date introduction to the theory of Coxeter groups. The book is self-contained, making;

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The Geometry and Topology of Coxeter Groups. (LMS-32)

of CAT(0) spaces and groups. Finally, the book examines connections between Coxeter groups and some of topology's most famous open problems;

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Group Theory From A Geometrical Viewpoint

This proceedings presents the latest research materials done on group theory from geometrical viewpoint in particular Gromov's theory;

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Graduate Algebra

usually found only in technical works, such as Zelmanov's proof of the restricted Burnside problem in group theory, word problems in groups;

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London Mathematical Society Lecture Note Series

This 2003 book is concerned with two fundamental problems in low-dimensional topology. Firstly, the D(2)-problem, which asks whether;

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Symmetries in Science VIII

The proceedings of an August 1994 symposium in Bregenz, Austria, comprised of 33 papers. The topics include a reconsideration of the;

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Direct Sum Decompositions of Torsion-Free Finite Rank Groups

isomorphism, endomorphism, refinement, the Baer splitting property, Gabriel filters, and endomorphism modules. It shows how to effectively study a;

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Groups of Lie Type and their Geometries

Presented here are papers from the 1993 Como meeting on groups of Lie type and their geometries. The meeting was attended by many leading;

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Lectures on Linear Groups

groups at the University of Notre Dame in the fall of 1973. The author's goal in these expository lectures was to explain the isomorphism;

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Crossed Products of Operator Algebras

, the semi-Dirichlet property, Takai duality and the Hao-Ng isomorphism problem. They also answer questions from the pertinent literature.;

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Gröbner-shirshov Bases

, the braid groups and Hecke algebra theory, the Coxeter groups and semisimple Lie algebra theory, the plactic monoid theory. One of the main;

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The Lower Algebraic K Theory of Virtually Cyclic Subgroups of the Braid Groups o

satisfies the Fibred Isomorphism Conjecture of Farrell and Jones, leads to an explicit calculation of its lower K-theory. Researchers and;

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Kazhdan Lusztig Cells with Unequal Parameters

subject was published in 2002. The focus lies on the combinatorics of the partition into cells for general Coxeter groups, with special attention;

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Kaleidoscopes

H.S.M. Coxeter is one of the world's best-known mathematicians who wrote several papers and books on geometry, algebra and topology, and;

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London Mathematical Society Lecture Note Series

The isomorphism problem of ergodic theory has been extensively studied since Kolmogorov's introduction of entropy into the subject and;

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Introduction To The Theory Of Groups

material of fundamental importance in a clear and rigorous fashion. The treatment is also useful as a review for more advanced students with some;

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Introduction to Abstract Algebra

of arithmetic; fields; groups; Lagrange's theorem; isomorphism theorems for groups; fundamental theorem of finite abelian groups; the simplicity of A n;

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Groups, Languages and Automata

efficient algorithms for practical computation. There are also many applications in geometric group theory. The authors provide background material;

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Groups, Languages and Automata

efficient algorithms for practical computation. There are also many applications in geometric group theory. The authors provide background material;

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Classification of Pseudo-reductive Groups (AM-191)

arbitrary field. An isomorphism theorem proved here determines the automorphism schemes of these groups. The book also gives a Tits-Witt type;

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Classification of Pseudo-reductive Groups (AM-191)

arbitrary field. An isomorphism theorem proved here determines the automorphism schemes of these groups. The book also gives a Tits-Witt type;

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Abelian Groups and Representations of Finite Partially Ordered Sets

. Emphasis is placed throughout on classification, a description of the objects up to isomorphism, and computation of representation type, a measure;

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Mirrors and Reflections: The Geometry of Finite Reflection Groups

approach is based on fundamental geometric considerations in Coxeter complexes, and emphasizes the intuitive geometric aspects of the theory;

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Lectures on the Curry-howard Isomorphism

The Curry-Howard isomorphism states an amazing correspondence between systems of formal logic as encountered in proof theory and;

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Introduction to Geometry

incorporates improvements in the text and in some proofs, takes note of the solution of the 4--color map problem, and provides answers to most of the;

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