The BGG diagram for contact orhogonal geometry of even dimension

Dalibor Šmíd

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Non-archimedean induced representations of compact zerodimensional groups

Luc Duponcheel (1986)

Compositio Mathematica

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Restricting cuspidal representations of the group of automorphisms of a homogeneous tree

Donald I. Cartwright, Gabriella Kuhn (2003)

Bollettino dell'Unione Matematica Italiana

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Let $X$ be a homogeneous tree in which every vertex lies on $q + 1$ edges, where $q \geq 2$ . Let $A = A u t (X)$ be the group of automorphisms of $X$ , and let $H$ be the its subgroup $P G L (2, F)$ , where $F$ is a local field whose residual field has order $q$ . We consider the restriction to $H$ of a continuous irreducible unitary representation $π$ of $A$ . When $π$ is spherical or special, it was well known that $π$ remains irreducible, but we show that when $π$ is cuspidal, the situation is much more complicated. We then study in detail what happens...

On Tunnell’s formula for characters of $G L (2)$

Hiroshi Saito (1993)

Compositio Mathematica

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A Fourier summation formula for the symmetric space $GL (n) / GL (n - 1)$

Yuval Z. Flicker (1993)

Compositio Mathematica

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Classification of the irreducible representations of the groups $I O (n)$

Fritz Schwarz (1971)

Annales de l'I.H.P. Physique théorique

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Displaying similar documents to “The BGG diagram for contact orhogonal geometry of even dimension”

Non-archimedean induced representations of compact zerodimensional groups

Restricting cuspidal representations of the group of automorphisms of a homogeneous tree

On Tunnell’s formula for characters of G L ( 2 )

A Fourier summation formula for the symmetric space GL ( n ) / GL ( n - 1 )

Classification of the irreducible representations of the groups I O ( n )

On Tunnell’s formula for characters of $G L (2)$

A Fourier summation formula for the symmetric space $GL (n) / GL (n - 1)$

Classification of the irreducible representations of the groups $I O (n)$