By Bachir Bekka
Given a group $G$ and a real number $p$, it is natural to study representations of G by linear isometries on $L^p$-spaces. Of course, the case where $p$ is equal to 2 corresponds to the familiar and much studied case of unitary representations of $G$. For a semisimple Lie group $G$, we will give a complete classification of all its irreducible $L^p$-representations, for $p\neq2$.
By Peter Hochs
By Ada Masters
By Xiang Tang
By Jacob Bradd
By Maarten Solleveld
By Anne-Marie Aubert
By Alain Connes
By Vincent Lafforgue
