We give an overview of the Plancherel theory for Riemannian symmetric spaces $Z = G/K$. In particular we illustrate recently developed methods in Plancherel theory for real spherical spaces by explicating them for Riemannian symmetric spaces, and we explain how Harish-Chandra's Plancherel theorem for $Z$ can be proven from these methods. (Joint with Kuit and Schlichtkrull)
De Shintaro Nishikawa
De Juliette Coutens
De Yiannis Sakellaridis
De Bernhard Krötz
De Yoshiki Oshima
De Yiannis Sakellaridis
De Bernhard Krötz
De Polyxeni Spilioti
De Alain Connes
De Karl-Hermann Neeb
De Karl-Hermann Neeb
