31 citations · 151 across the 36 of their papers we have counts for
Showing math.RTShow all
3 papers · 1 filter
math.RT2026
Well-tempered symmetric spaces
Alexandre Afgoustidis, Peter Hochs, Shintaro Nishikawa +1
Let be a real reductive symmetric space. We consider the support of the Plancherel measure for the regular representation of on , and its Fell topology. We firs…
math.RT2017★ 1 cited
Shelstad's character identity from the point of view of index theory
Peter Hochs, Hang Wang
Shelstad's character identity is an equality between sums of characters of tempered representations in corresponding -packets of two real, semisimple, linear, algebraic groups t…
math.RT2017★ 2 cited
A geometric realisation of tempered representations restricted to maximal compact subgroups
Peter Hochs, Yanli Song, Shilin Yu
Let be a connected, linear, real reductive Lie group with compact centre. Let be maximal compact. For a tempered representation of , we realise the restriction $π|…