On the growth of $L^2$-invariants for sequences of lattices in Lie groups

We study the asymptotic behavior of Betti numbers, twisted torsion and other spectral invariants of sequences of locally symmetric spaces. Our main results are uniform versions of the DeGeorge--Wallach Theorem, of a theorem of Delorme and various other limit multiplicity theorems. The idea is to a...

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Bibliographic Details
Main Authors:	Abert, M, Bergeron, N, Biringer, I, Gelander, T, Nikolov, N, Raimbault, J, Samet, I
Format:	Journal article
Published:	2012

On the growth of $L^2$-invariants for sequences of lattices in Lie groups by Abert, M, Bergeron, N, Biringer, I, Gelander, T, Nikolov, N, Raimbault, J, Samet, I

Published 2017

Journal article

On the growth of $L^2$-invariants for sequences of lattices in Lie groups

On the growth of $L^2$-invariants for sequences of lattices in Lie groups by Abert, M, Bergeron, N, Biringer, I, Gelander, T, Nikolov, N, Raimbault, J, Samet, I

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