Convergence of normalized Betti numbers in nonpositive curvature-Reference-Cited by-同舟云学术

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Convergence of normalized Betti numbers in nonpositive curvature

Published:2023-03-15 Issue:4 Volume:172 Page:
ISSN:0012-7094
Container-title:Duke Mathematical Journal
language:
Short-container-title:Duke Math. J.

Author:

Abert Miklos¹,Bergeron Nicolas²,Biringer Ian³,Gelander Tsachik⁴

Affiliation:

1. Alfréd Rényi Institute of Mathematics, Budapest, Hungary

2. ENS, Département de Mathématiques et Applications, Paris, France

3. Boston College, Department of Mathematics, Chestnut Hill, Massachusetts, USA

4. Weizmann Institute of Science, Faculty of Mathematics and Computer Science, Rehovot, Israel

Publisher

Duke University Press

Subject

General Mathematics

Reference28 articles.

1. T. Gelander, Homotopy type and volume of locally symmetric manifolds, Duke Math. J. 124 (2004), no. 3, 459–515.

2. M. S. RAGHUNATHAN, Discrete Subgroups of Lie Groups, Ergeb. Math. Grenzgeb. 68, Springer, New York, 1972.

3. J. M. LEE, Riemannian Manifolds: An Introduction to Curvature, Grad. Texts in Math. 176, Springer, New York, 1997.

4. M. ABERT, N. BERGERON, I. BIRINGER, T. GELANDER, N. NIKOLOV, J. RAIMBAULT, and I. SAMET, On the growth of ${L^{2}}$ -invariants for sequences of lattices in Lie groups, Ann. of Math. (2) 185 (2017), no. 3, 711–790.

5. M. ABERT and I. BIRINGER, Unimodular measures on the space of all Riemannian manifolds, Geom. Topol. 26 (2022), no. 5, 2295–2404.

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