Arrows, symmetries and representation rings

DOI10.1016/0022-4049(80)90103-6zbMath0448.55013OpenAlexW2024785929MaRDI QIDQ1146909

Arunas Liulevicius

Publication date: 1980

Published in: Journal of Pure and Applied Algebra (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0022-4049(80)90103-6

zbMATH Keywords

symmetric groupHopf algebraequivariant K-theoryFrobenius inductioncomplex representation ringpolynomial algebra on the Chern classesprimitives in H*(BUZ)

Mathematics Subject Classification ID

Representations of finite symmetric groups (20C30) Homology of classifying spaces and characteristic classes in algebraic topology (55R40) Topological (K)-theory (55N15)

Related Items (10)

Class groups and general linear group cohomology for a ring of algebraic integers ⋮ Symmetric functions, noncommutative symmetric functions and quasisymmetric functions. II. ⋮ Polynomial operations from Burnside rings to representation functors ⋮ On Successive Approximations in Homological Algebra ⋮ Witt vectors. Part 1 ⋮ Additive Cohomology Operations ⋮ Exponential maps and lambda-rings ⋮ Zelevinski Algebras Related to Projective Representations ⋮ A cohomological construction of quantization functors of Lie bialgebras ⋮ On lambda operations on mixed motives

Cites Work

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• \(\lambda\)-rings and the representation theory of the symmetric group
• Equivariant K-theory
• Operations in Grothendieck Rings and the Symmetric Group
• POWER OPERATIONS IN K-THEORY
• A simple new method for calculating the characters of the symmetric groups
• On a paper of fox about a method for calculating the ordinary irreducible characters of symmetric groups
• On Induced Representations of Groups

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