International audienceLet $G$ be the group of points of a split reductive group over a finite extension of ${\mathbb Q}_p$. In this paper, we compute the dimensions of certain classes of locally analytic $G$-representations. This includes principal series representations and certain representations coming from homogeneous line bundles on $p$-adic symmetric spaces. As an application, we compute the dimensions in Colmez' unitary principal series of ${\rm GL}_2({\mathbb Q}_p)$
AbstractLet G be a connected reductive quasi-split algebraic group over a field L which is a finite ...
We consider the category of depth $0$ representations of a $p$-adic quasi-split reductive group with...
In the representation theory of reductive $p$-adic groups $G$, the issue of reducibility of induced ...
International audienceLet $G$ be the group of points of a split reductive group over a finite extens...
The p-adic local Lane lands correspondence for GL(2)(Q(p)) attaches to any 2-dimensional irreducible...
Abstract. The most degenerate unitary principal series repre-sentations piiλ,δ (λ ∈ R, δ ∈ Z/2Z) of ...
Let F be a nonarchimedean local field of characteristic zero and odd residual characteristic. Let G ...
Abstract. In this paper we continue our algebraic approach to the study of locally analytic represen...
Let F be a nonarchimedean local field of characteristic zero and odd residual characteristic. Let G ...
In this paper we view pro-$p$ Iwahori subgroups $I$ as rigid analytic groups $\Bbb{I}$ for large eno...
AbstractThe most degenerate unitary principal series representations πiλ,δ (λ∈R, δ∈Z/2Z) of G=GL(N,R...
We bound the Gelfand-Kirillov dimension of unitary Banach space representations of p-adic reductive ...
In geometric representation theory, one often wishes to describe representations realized on spaces ...
Let G be a split connected reductive group over a local non-archimedean field. We classify all irred...
In the representation theory of reductive $p$-adic groups $G$, the issue of reducibility of induced ...
AbstractLet G be a connected reductive quasi-split algebraic group over a field L which is a finite ...
We consider the category of depth $0$ representations of a $p$-adic quasi-split reductive group with...
In the representation theory of reductive $p$-adic groups $G$, the issue of reducibility of induced ...
International audienceLet $G$ be the group of points of a split reductive group over a finite extens...
The p-adic local Lane lands correspondence for GL(2)(Q(p)) attaches to any 2-dimensional irreducible...
Abstract. The most degenerate unitary principal series repre-sentations piiλ,δ (λ ∈ R, δ ∈ Z/2Z) of ...
Let F be a nonarchimedean local field of characteristic zero and odd residual characteristic. Let G ...
Abstract. In this paper we continue our algebraic approach to the study of locally analytic represen...
Let F be a nonarchimedean local field of characteristic zero and odd residual characteristic. Let G ...
In this paper we view pro-$p$ Iwahori subgroups $I$ as rigid analytic groups $\Bbb{I}$ for large eno...
AbstractThe most degenerate unitary principal series representations πiλ,δ (λ∈R, δ∈Z/2Z) of G=GL(N,R...
We bound the Gelfand-Kirillov dimension of unitary Banach space representations of p-adic reductive ...
In geometric representation theory, one often wishes to describe representations realized on spaces ...
Let G be a split connected reductive group over a local non-archimedean field. We classify all irred...
In the representation theory of reductive $p$-adic groups $G$, the issue of reducibility of induced ...
AbstractLet G be a connected reductive quasi-split algebraic group over a field L which is a finite ...
We consider the category of depth $0$ representations of a $p$-adic quasi-split reductive group with...
In the representation theory of reductive $p$-adic groups $G$, the issue of reducibility of induced ...
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