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- W42873630 abstract "This is my PhD thesis submitted to the Weizmann Institute of Science. It is based on the papers [AG08c], [AG08d], [AGRS07], [AGS08], [AGS09], [Aiz08] and [SZ08]. This thesis includes an introduction to Gelfand pairs and invariant distributions, a list of tools to work with invariant distributions oriented towards proving Gelfand property and a proof that the pair (GL(n+1,F),GL(n,F)) is a strong Gelfand pair. Namely, we prove that if $pi$ is an irreducible admissible smooth representation of GL(n+1,F) and $rho$ is an irreducible admissible smooth representation of GL(n,F) then $$dim Hom_{GL(n,F)}(pi,rho)leq 1.$$" @default.
- W42873630 created "2016-06-24" @default.
- W42873630 creator A5085710675 @default.
- W42873630 date "2009-07-06" @default.
- W42873630 modified "2023-09-27" @default.
- W42873630 title "Multiplicity One Theorems and Invariant Distributions" @default.
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