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2013
Contents The elements of group theory 283 Example 32.1: Showing that symmetry operations form a group 284 Brief illustration 32.1: Classes 284 Matrix representations 285 Representatives of operations 285 Brief illustration 32.2 ...
Peter Atkins +2 more
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Contents The elements of group theory 283 Example 32.1: Showing that symmetry operations form a group 284 Brief illustration 32.1: Classes 284 Matrix representations 285 Representatives of operations 285 Brief illustration 32.2 ...
Peter Atkins +2 more
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Computers, Rigidity, and Moduli, 2019
We study finite extension groups of lattices in Lie groups which have finitely many connected components. We show that every non-cocompact Fuchsian group (these are the non-cocompact lattices in PSL ( 2 , R ) ) has an extension group of finite index which ...
Terry Wang
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We study finite extension groups of lattices in Lie groups which have finitely many connected components. We show that every non-cocompact Fuchsian group (these are the non-cocompact lattices in PSL ( 2 , R ) ) has an extension group of finite index which ...
Terry Wang
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Foundations of Quantum Group Theory
, 1995Introduction 1. Definition of Hopf algebras 2. Quasitriangular Hopf algebras 3. Quantum enveloping algebras 4. Matrix quantum groups 5. Quantum random walks and combinatorics 6. Bicrossproduct Hopf algebras 7.
S. Majid
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, 2018
Geometry and topology Metric spaces Differential geometry Hyperbolic space Groups and their actions Median spaces and spaces with measured walls Finitely generated and finitely presented groups Coarse geometry Coarse topology Ultralimits of metric spaces
Cornelia Drutu, M. Kapovich
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Geometry and topology Metric spaces Differential geometry Hyperbolic space Groups and their actions Median spaces and spaces with measured walls Finitely generated and finitely presented groups Coarse geometry Coarse topology Ultralimits of metric spaces
Cornelia Drutu, M. Kapovich
semanticscholar +1 more source
Rendiconti del Circolo Matematico di Palermo, 1980
An investigation into an algebraic system with a single binary operation, called a skew-group, based on axioms of associativity; skew-commutativity (x+y+z=x+z+y); right identity; and left inverse. Definitions are given for left coset, quotient skew-group, homorphism, kernel, and subnormal skew-subgroup.
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An investigation into an algebraic system with a single binary operation, called a skew-group, based on axioms of associativity; skew-commutativity (x+y+z=x+z+y); right identity; and left inverse. Definitions are given for left coset, quotient skew-group, homorphism, kernel, and subnormal skew-subgroup.
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Rediscovering the social group: A self-categorization theory.
, 19891. Introducing the Problem: Individual and Group 2. Rediscovering the Social Group 3. A Self-Categorization Theory 4. The Analysis of Social Influence 5. Social Identity 6. The Salience of Social Categories 7.
J. Turner +4 more
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