On volumes of quasi-arithmetic hyperbolic lattices-Reference-Cited by-同舟云学术

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On volumes of quasi-arithmetic hyperbolic lattices

Published:2017-02-06 Issue:4 Volume:23 Page:2849-2862
ISSN:1022-1824
Container-title:Selecta Mathematica
language:en
Short-container-title:Sel. Math. New Ser.

Author:

Emery Vincent

Publisher

Springer Science and Business Media LLC

Subject

General Physics and Astronomy,General Mathematics

Link

http://link.springer.com/article/10.1007/s00029-017-0308-8/fulltext.html

Reference28 articles.

1. Belolipetsky, M., Emery, V.: On volumes of arithmetic quotients of $${\rm PO}(n,1)^\circ $$ PO ( n , 1 ) ∘ , $$n$$ n odd. Proc. Lond. Math. Soc. 105(3), 541–570 (2012)

2. Belolipetsky, M., Thomson, S.: Systoles of hyperbolic manifolds. Algebraic Geom. Topol. 11(3), 1455–1469 (2011)

3. Benedetti, R., Petronio, C.: Lectures on Hyperbolic Geometry. Universitext, Springer, New York (1992)

4. Blasius, D., Franke, J., Grunewald, F.: Cohomology of $$S$$ S -arithmetic subgroups in the number field case. Invent. Math. 116(1), 75–93 (1994)

5. Borel, A., Wallach, N.: Continuous cohomology, discrete subgroups, and representations of reductive groups. In Mathematics Surveys Monograph, vol. 67. American Mathematical Society (2000)

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3. Hyperbolic manifolds and pseudo-arithmeticity;Transactions of the American Mathematical Society, Series B;2021-04-01

4. On Faces of Quasi-arithmetic Coxeter Polytopes;International Mathematics Research Notices;2021-01-19

5. Ideal Uniform Polyhedra in and Covolumes of Higher Dimensional Modular Groups;Canadian Journal of Mathematics;2020-01-27

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