We show that each Eulerian representation of Sigma(n) is the restriction of a representation of Sigma(n+1). We describe the new representations, giving character formulae, and identify the one which restricts to the first Eulerian representation as the tree representation
AbstractThis article is a survey on representation theory of association schemes including recent de...
This text presents the Eulerian numbers in the context of modern enumerative, algebraic, and geometr...
AbstractConsider a set of n positive integers consisting of μ1 1's, μ2 2's,…, μr r's. If the integer...
AbstractWe show that each Eulerian representation of ∑n is the restriction of a representation of ∑n...
We show that the space of fully grown n-trees has the homotopy type of a bouquet of spheres of dimen...
We show that the space of fully-grown n-trees has the homotopy type of a bouquet of spheres of dimen...
The theory of group representations deals with the classification of homomorphisms of the abstract g...
We study the question of Eulerianity (factorizability) for Fourier coefficients of automorphic forms...
In this thesis we study the representation theory of finite groups and more specifically some aspect...
Eulerian numbers (and ``Alternate Eulerian numbers'') are often interpreted as distributions of st...
AbstractBarbasch and Vogan gave a beautiful rule for restricting and inducing Kazhdan–Lusztig repres...
I have studied representation theory of finite groups, in particular of the symmetric group over fie...
. We give a description of the homomorphisms between representations of a clan [CB2], more or less a...
In this paper we study the branching law for the restriction from SU (n, m) to SO (n, m) of the mini...
We find the complete branching law for the restriction of certain unitary representations of O(1, n+...
AbstractThis article is a survey on representation theory of association schemes including recent de...
This text presents the Eulerian numbers in the context of modern enumerative, algebraic, and geometr...
AbstractConsider a set of n positive integers consisting of μ1 1's, μ2 2's,…, μr r's. If the integer...
AbstractWe show that each Eulerian representation of ∑n is the restriction of a representation of ∑n...
We show that the space of fully grown n-trees has the homotopy type of a bouquet of spheres of dimen...
We show that the space of fully-grown n-trees has the homotopy type of a bouquet of spheres of dimen...
The theory of group representations deals with the classification of homomorphisms of the abstract g...
We study the question of Eulerianity (factorizability) for Fourier coefficients of automorphic forms...
In this thesis we study the representation theory of finite groups and more specifically some aspect...
Eulerian numbers (and ``Alternate Eulerian numbers'') are often interpreted as distributions of st...
AbstractBarbasch and Vogan gave a beautiful rule for restricting and inducing Kazhdan–Lusztig repres...
I have studied representation theory of finite groups, in particular of the symmetric group over fie...
. We give a description of the homomorphisms between representations of a clan [CB2], more or less a...
In this paper we study the branching law for the restriction from SU (n, m) to SO (n, m) of the mini...
We find the complete branching law for the restriction of certain unitary representations of O(1, n+...
AbstractThis article is a survey on representation theory of association schemes including recent de...
This text presents the Eulerian numbers in the context of modern enumerative, algebraic, and geometr...
AbstractConsider a set of n positive integers consisting of μ1 1's, μ2 2's,…, μr r's. If the integer...