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The Representation Theory of the Symmetric Groups [electronic resource] / by G. D. James.

By: Contributor(s): Material type: TextTextSeries: Lecture Notes in Mathematics ; 682Publisher: Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer, 1978Description: VIII, 160 p. online resourceContent type:
  • text
Media type:
  • computer
Carrier type:
  • online resource
ISBN:
  • 9783540357117
Subject(s): Additional physical formats: Printed edition:: No title; Printed edition:: No titleDDC classification:
  • 510 23
LOC classification:
  • QA1-939
Online resources:
Contents:
Background from representation theory -- The symmetric group -- Diagrams, tableaux and tabloids -- Specht modules -- Examples -- The character table of -- The garnir relations -- The standard basis of the specht module -- The branching theorem -- p-regular partitions -- The irreducible representations of -- Composition factors -- Semistandard homomorphisms -- Young’s rule -- Sequences -- The Littlewood-richardson rule -- A specht series for M? -- Hooks and skew-hooks -- The determinantal form -- The hook formula for dimensions -- The murnaghan-nakayama rule -- Binomial coefficients -- Some irreducible specht modules -- On the decomposition matrices of -- Young’s orthogonal form -- Representations of the general linear group.
In: Springer eBooks
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Background from representation theory -- The symmetric group -- Diagrams, tableaux and tabloids -- Specht modules -- Examples -- The character table of -- The garnir relations -- The standard basis of the specht module -- The branching theorem -- p-regular partitions -- The irreducible representations of -- Composition factors -- Semistandard homomorphisms -- Young’s rule -- Sequences -- The Littlewood-richardson rule -- A specht series for M? -- Hooks and skew-hooks -- The determinantal form -- The hook formula for dimensions -- The murnaghan-nakayama rule -- Binomial coefficients -- Some irreducible specht modules -- On the decomposition matrices of -- Young’s orthogonal form -- Representations of the general linear group.

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