Automorphic Plancherel density theorem

By S. Shin. 2012

82 citations recorded by the source corpus.

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

On the growth of $L^2$-invariants for sequences of lattices in Lie groups (2012, result): “We may however refer to the already mentioned work of Shin [107] and to the recent work of Finis, Lapid and Müller [55], [54] which, in particular, completely solves the problem for the case of principal congruence subgroups of GL(n).”
Sato–Tate theorem for families and low-lying zeros of automorphic $$L$$L-functions (2012, background): “This has been shown to be true under the assumption that G(R) admits discrete series in [99].”