Add to ORKGWe consider blocks in the representation theory of reductive p-adic groups. On each such block we conjecture a definite geometric structure, that of an extended quotient. We prove that this geometric structure is present for each block in the representation theory of any inner form of GL_n(F), and also for each block in the principal series of a connected split reductive p-adic group with connected centre
We prove that a strengthened form of the local Langlands conjecture is valid throughout the principa...
We prove that a strengthened form of the local Langlands conjecture is valid throughout the principa...
Abstract. We prove that a strengthened form of the local Langlands conjecture is valid throughout th...
Let G be a split reductive p-adic group with connected centre. We show that each Bernstein block in ...
Let G be a split reductive p-adic group with connected centre. We show that each Bernstein block in...
The geometric conjecture developed by the authors in [1,2,3,4] applies to the smooth dual Irr(G) ...
In the representation theory of reductive $p$-adic groups $G$, the issue of reducibility of induced ...
Abstract. In the representation theory of reductive p-adic groups G, the issue of reducibility of in...
In the representation theory of reductive $p$-adic groups $G$, the issue of reducibility of induced ...
In the representation theory of reductive -adic groups , the issue of reducibility of induced repres...
Abstract. The geometric conjecture developed by the authors in [1, 2, 3, 4] applies to the smooth du...
Let $G$ be any reductive $p$-adic group. We conjecture that every Bernstein component in the space o...
Let G be a split connected reductive group over a local non-archimedean field. We classify all irred...
Let G be any reductive p-adic group. We discuss several conjectures, some of them new, that involve ...
Abstract. The reduced C∗-algebra of the p-adic group GL(n) admits a Bernstein decomposition. We give...
We prove that a strengthened form of the local Langlands conjecture is valid throughout the principa...
We prove that a strengthened form of the local Langlands conjecture is valid throughout the principa...
Abstract. We prove that a strengthened form of the local Langlands conjecture is valid throughout th...
Let G be a split reductive p-adic group with connected centre. We show that each Bernstein block in ...
Let G be a split reductive p-adic group with connected centre. We show that each Bernstein block in...
The geometric conjecture developed by the authors in [1,2,3,4] applies to the smooth dual Irr(G) ...
In the representation theory of reductive $p$-adic groups $G$, the issue of reducibility of induced ...
Abstract. In the representation theory of reductive p-adic groups G, the issue of reducibility of in...
In the representation theory of reductive $p$-adic groups $G$, the issue of reducibility of induced ...
In the representation theory of reductive -adic groups , the issue of reducibility of induced repres...
Abstract. The geometric conjecture developed by the authors in [1, 2, 3, 4] applies to the smooth du...
Let $G$ be any reductive $p$-adic group. We conjecture that every Bernstein component in the space o...
Let G be a split connected reductive group over a local non-archimedean field. We classify all irred...
Let G be any reductive p-adic group. We discuss several conjectures, some of them new, that involve ...
Abstract. The reduced C∗-algebra of the p-adic group GL(n) admits a Bernstein decomposition. We give...
We prove that a strengthened form of the local Langlands conjecture is valid throughout the principa...
We prove that a strengthened form of the local Langlands conjecture is valid throughout the principa...
Abstract. We prove that a strengthened form of the local Langlands conjecture is valid throughout th...