Jones' trace function on the Hecke algebra of symmetric groups

T. A. Springer

Displaying similar documents to “Jones' trace function on the Hecke algebra of symmetric groups”

Spetses.

Malle, Gunter (1998)

Documenta Mathematica

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On B-injectors of symmetric groups Sₙ and alternating groups Aₙ: a new approach

M. I. AlAli, Bilal Al-Hasanat, I. Sarayreh, M. Kasassbeh, M. Shatnawi, A. Neumann (2009)

Colloquium Mathematicae

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The aim of this paper is to introduce the notion of BG-injectors of finite groups and invoke this notion to determine the B-injectors of Sₙ and Aₙ and to prove that they are conjugate. This paper provides a new, more straightforward and constructive proof of a result of Bialostocki which determines the B-injectors of the symmetric and alternating groups.

Complex structure contained in classical groups.

Birkenhake, Christina (1998)

Journal of Lie Theory

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Ordering the symmetric group: why using the Iwahori-Hecke algebra? (Ordonner le groupe symétrique: Pourquoi utiliser l'algèbre de Iwahori-Hecke?)

Lascoux, Alain (1998)

Documenta Mathematica

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A Frobenius formula for the characters of the Hecke algebras.

Arun Ram (1991)

Inventiones mathematicae

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Complex group algebras of finite groups: Brauer's problem 1.

Moretó, Alexander (2005)

Electronic Research Announcements of the American Mathematical Society [electronic only]

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Representations of Coxeter Groups and Hecke Algebras.

George Lusztig, David Kazhdan (1979)

Inventiones mathematicae

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Decomposition numbers of finite classical groups for linear primes.

Gerhard Hiss, Jochen Gruber (1997)

Journal für die reine und angewandte Mathematik

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Symmetric operations in groups

Ernest Płonka (1970)

Colloquium Mathematicae

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Symmetric groups and expanders.

Kassabov, Martin (2005)

Electronic Research Announcements of the American Mathematical Society [electronic only]

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Involutions on the second duals of group algebras versus subamenable groups

Ajit Iqbal Singh (2011)

Studia Mathematica

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Let L¹(G)** be the second dual of the group algebra L¹(G) of a locally compact group G. We study the question of involutions on L¹(G)**. A new class of subamenable groups is introduced which is universal for all groups. There is no involution on L¹(G)** for a subamenable group G.