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Linear and Projective Representations of Symmetric Groups Book

Linear and Projective Representations of Symmetric Groups
Linear and Projective Representations of Symmetric Groups, The representation theory of symmetric groups is one of the most beautiful, popular, and important parts of algebra with many deep relations to other areas of mathematics, such as combinatorics, Lie theory, and algebraic geometry. Kleshchev describes a ne, Linear and Projective Representations of Symmetric Groups has a rating of 3.5 stars
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Linear and Projective Representations of Symmetric Groups, The representation theory of symmetric groups is one of the most beautiful, popular, and important parts of algebra with many deep relations to other areas of mathematics, such as combinatorics, Lie theory, and algebraic geometry. Kleshchev describes a ne, Linear and Projective Representations of Symmetric Groups
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  • Linear and Projective Representations of Symmetric Groups
  • Written by author Alexander Kleshchev
  • Published by Cambridge University Press, March 2009
  • The representation theory of symmetric groups is one of the most beautiful, popular, and important parts of algebra with many deep relations to other areas of mathematics, such as combinatorics, Lie theory, and algebraic geometry. Kleshchev describes a ne
  • An account of the representation theory of symmetric groups.
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Book Categories

Authors

1Notation and generalities3
2Symmetric groups I7
3Degenerate affine Hecke algebra24
4First results on H[subscript n]-modules35
5Crystal operators43
6Character calculations54
7Integral representations and cyclotomic Hecke algebras64
8Functors e[subscript i][superscript [lambda]] and f[subscript i][superscript [lambda]]82
9Construction of U[subscript z][superscript +] and irreducible modules103
10Identification of the crystal120
11Symmetric groups II131
12Generalities on superalgebra151
13Sergeev superalgebras165
14Affine Sergeev superalgebras174
15Integral representations and cyclotomic Sergeev algebras181
16First results on X[subscript n]-modules191
17Crystal operators for X[subscript n]200
18Character calculations for X[subscript n]206
19Operators e[subscript i][superscript [lambda]] and f[subscript i][superscript [lambda]]219
20Construction of U[subscript z][superscript +] and irreducible modules238
21Identification of the crystal248
22Double covers250


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Linear and Projective Representations of Symmetric Groups, The representation theory of symmetric groups is one of the most beautiful, popular, and important parts of algebra with many deep relations to other areas of mathematics, such as combinatorics, Lie theory, and algebraic geometry. Kleshchev describes a ne, Linear and Projective Representations of Symmetric Groups

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Linear and Projective Representations of Symmetric Groups, The representation theory of symmetric groups is one of the most beautiful, popular, and important parts of algebra with many deep relations to other areas of mathematics, such as combinatorics, Lie theory, and algebraic geometry. Kleshchev describes a ne, Linear and Projective Representations of Symmetric Groups

Linear and Projective Representations of Symmetric Groups

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Linear and Projective Representations of Symmetric Groups, The representation theory of symmetric groups is one of the most beautiful, popular, and important parts of algebra with many deep relations to other areas of mathematics, such as combinatorics, Lie theory, and algebraic geometry. Kleshchev describes a ne, Linear and Projective Representations of Symmetric Groups

Linear and Projective Representations of Symmetric Groups

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