In this article, two families of (almost) homogeneous mixed Kronecker products of non-faithful and of spin characters of the double covers of the symmetric groups are described. This is then applied to classify the irreducible mixed products, thus completing the classification of all irreducible Kronecker products of characters of the double covers of the symmetric groups. 1. Introduction. Kronecker products of complex characters of the symmetric group Sn have been studied in many papers. Information on special products and on the coefficients of special constituents have been obtained but there is no ef-ficient combinatorial algorithm in sight for computing these products. I
International audienceThe reduced notation for irreducible representations of the symmetric group S-...
Abstract. We study the remarkable Saxl conjecture which states that tensor squares of certain irredu...
AbstractWe introduce a new family of Z bases for the ring of Sn characters and give their transition...
In this article, restrictions on the constituents of Kronecker products of spin characters of the do...
In this paper we study the homogeneous tensor products of simple modules over symmetric and alternat...
In this paper we study the homogeneous tensor products of simple modules over symmetric and alternat...
AbstractWe investigate Kronecker products of characters for Sn and spin products for the double cove...
In this work we classify the multiplicity-free Kronecker products of irreducible characters of the a...
F. Murnaghan observed a long time ago that the computation of the decompositon of the Kronecker prod...
We provide a classification of multiplicity-free inner tensor products of irreducible characters of ...
A major open problem in algebraic combinatorics is to find a combinatorial rule to compute the Krone...
AMS Subject Classication: 05E05, 05E10, 20C30 Abstract. Recently Stembridge obtained the classicatio...
Abstract. Recently Stembridge obtained the classification of multiplicity-free products of Schur fun...
SIGLEAvailable from TIB Hannover: RR 4487(2003,36) / FIZ - Fachinformationszzentrum Karlsruhe / TIB ...
AbstractWe define noncommutative analogues of the characters of the symmetric group which are induce...
International audienceThe reduced notation for irreducible representations of the symmetric group S-...
Abstract. We study the remarkable Saxl conjecture which states that tensor squares of certain irredu...
AbstractWe introduce a new family of Z bases for the ring of Sn characters and give their transition...
In this article, restrictions on the constituents of Kronecker products of spin characters of the do...
In this paper we study the homogeneous tensor products of simple modules over symmetric and alternat...
In this paper we study the homogeneous tensor products of simple modules over symmetric and alternat...
AbstractWe investigate Kronecker products of characters for Sn and spin products for the double cove...
In this work we classify the multiplicity-free Kronecker products of irreducible characters of the a...
F. Murnaghan observed a long time ago that the computation of the decompositon of the Kronecker prod...
We provide a classification of multiplicity-free inner tensor products of irreducible characters of ...
A major open problem in algebraic combinatorics is to find a combinatorial rule to compute the Krone...
AMS Subject Classication: 05E05, 05E10, 20C30 Abstract. Recently Stembridge obtained the classicatio...
Abstract. Recently Stembridge obtained the classification of multiplicity-free products of Schur fun...
SIGLEAvailable from TIB Hannover: RR 4487(2003,36) / FIZ - Fachinformationszzentrum Karlsruhe / TIB ...
AbstractWe define noncommutative analogues of the characters of the symmetric group which are induce...
International audienceThe reduced notation for irreducible representations of the symmetric group S-...
Abstract. We study the remarkable Saxl conjecture which states that tensor squares of certain irredu...
AbstractWe introduce a new family of Z bases for the ring of Sn characters and give their transition...