AbstractWe show that the action of the group G on each level of the rooted binary tree T2 is 2-point homogeneous, giving rise to symmetric Gelfand pairs. The corresponding decomposition into irreducible G-submodules and the associated spherical functions are described
Abstract. In the first part of the paper we generalize a descent technique due to Harish-Chandra to ...
Abstract. Let K be a compact Lie group acting on a finite dimensional Hermitian vector space V via s...
AbstractIn [F. Caselli, Involutory reflection groups and their models, J. Algebra 24 (2010), 370–393...
We show that the action of the group G on each level of the rooted binary tree T-2 is 2-point homoge...
AbstractWe show that the action of the group G on each level of the rooted binary tree T2 is 2-point...
AbstractWe present a new construction of finite Gelfand pairs by looking at the action of the full a...
We present a new construction of finite Gelfand pairs by looking at the action of the full automorph...
Every Gelfand pair (G, K) admits a decomposition G = K P, where P < G is an amenable subgroup. In pa...
We first prove, for pairs consisting of a simply connected complex reductive group together with a c...
Abstract. The generalized binomial coefficients discussed in this paper were first studied in the co...
Let (G;K) be a Gelfand pair, with G a Lie group of polynomial growth, and let Σ ⊂ Rl be a homeomorph...
A topological group G together with a compact subgroup K are said to form a Gelfand pair if the set ...
A combinatorial construction of Gelfand models for the symmetric group, for its Iwahori-Hecke algebr...
This is a summary of the lectures delivered on Special Functions and Linear Representation of Lie Gr...
Abstract. A pair (G,K) of a group and its subgroup is called a Gelfand pair if the induced trivial r...
Abstract. In the first part of the paper we generalize a descent technique due to Harish-Chandra to ...
Abstract. Let K be a compact Lie group acting on a finite dimensional Hermitian vector space V via s...
AbstractIn [F. Caselli, Involutory reflection groups and their models, J. Algebra 24 (2010), 370–393...
We show that the action of the group G on each level of the rooted binary tree T-2 is 2-point homoge...
AbstractWe show that the action of the group G on each level of the rooted binary tree T2 is 2-point...
AbstractWe present a new construction of finite Gelfand pairs by looking at the action of the full a...
We present a new construction of finite Gelfand pairs by looking at the action of the full automorph...
Every Gelfand pair (G, K) admits a decomposition G = K P, where P < G is an amenable subgroup. In pa...
We first prove, for pairs consisting of a simply connected complex reductive group together with a c...
Abstract. The generalized binomial coefficients discussed in this paper were first studied in the co...
Let (G;K) be a Gelfand pair, with G a Lie group of polynomial growth, and let Σ ⊂ Rl be a homeomorph...
A topological group G together with a compact subgroup K are said to form a Gelfand pair if the set ...
A combinatorial construction of Gelfand models for the symmetric group, for its Iwahori-Hecke algebr...
This is a summary of the lectures delivered on Special Functions and Linear Representation of Lie Gr...
Abstract. A pair (G,K) of a group and its subgroup is called a Gelfand pair if the induced trivial r...
Abstract. In the first part of the paper we generalize a descent technique due to Harish-Chandra to ...
Abstract. Let K be a compact Lie group acting on a finite dimensional Hermitian vector space V via s...
AbstractIn [F. Caselli, Involutory reflection groups and their models, J. Algebra 24 (2010), 370–393...
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