Classification of the irreducible representations of the groups $IO(n)$

Fritz Schwarz

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On the decomposition of the tensorial product of two representations of the Poincaré group —Case with at least one imaginary mass

J. Bertrand (1970)

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

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All linear representations of the Poincaré group up to dimension 8

Stephen M. Paneitz (1984)

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

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The irreducible ray representations of the full inhomogeneous Galilei group

R. H. Brennich (1970)

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

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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...

Induced representations of the $(1 + 4)$ de Sitter group in an angular momentum basis and the decomposition of these representations with respect to representations of the Lorentz group

Staffan Ström (1970)

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

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Displaying similar documents to “Classification of the irreducible representations of the groups I O ( n ) ”

On the decomposition of the tensorial product of two representations of the Poincaré group —Case with at least one imaginary mass

All linear representations of the Poincaré group up to dimension 8

The irreducible ray representations of the full inhomogeneous Galilei group

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

Induced representations of the ( 1 + 4 ) de Sitter group in an angular momentum basis and the decomposition of these representations with respect to representations of the Lorentz group

Displaying similar documents to “Classification of the irreducible representations of the groups $I O (n)$ ”

Induced representations of the $(1 + 4)$ de Sitter group in an angular momentum basis and the decomposition of these representations with respect to representations of the Lorentz group