<--- Back to Details
First PageDocument Content
Geometric group theory / Hyperbolic geometry / Geometric topology / 3-manifolds / Lie groups / Commensurability / Arithmetic group / Commensurator / Hyperbolic group / Abstract algebra / Geometry / Topology
Date: 2013-07-06 05:06:46
Geometric group theory
Hyperbolic geometry
Geometric topology
3-manifolds
Lie groups
Commensurability
Arithmetic group
Commensurator
Hyperbolic group
Abstract algebra
Geometry
Topology

THE NOTION OF COMMENSURABILITY IN GROUP THEORY AND GEOMETRY LUISA PAOLUZZI

Add to Reading List

Source URL: www.latp.univ-mrs.fr

Download Document from Source Website

File Size: 123,31 KB

Share Document on Facebook

Similar Documents

GENERAL LOGARITHMS AND HYPERBOLIC FUNCTIONS  5 minute review. Remind students • what loga x is for general a > 0 (where a 6= 1): that is, loga x is the power of a needed to make x, and that ln = loge ; • the definiti

GENERAL LOGARITHMS AND HYPERBOLIC FUNCTIONS 5 minute review. Remind students • what loga x is for general a > 0 (where a 6= 1): that is, loga x is the power of a needed to make x, and that ln = loge ; • the definiti

DocID: 1tGON - View Document

FURTHER INTEGRATION 5 minute review. Remind students that hyperbolic R dxsubstitutions can Rsolvedxintegrals (x = sinh u), √x2 −1 (x = which trigonometric substitutions can’t, such as √1+x 2

FURTHER INTEGRATION 5 minute review. Remind students that hyperbolic R dxsubstitutions can Rsolvedxintegrals (x = sinh u), √x2 −1 (x = which trigonometric substitutions can’t, such as √1+x 2

DocID: 1tGp9 - View Document

MAS140Formula Sheet These results may be quoted without proof unless proofs are asked for in the questions. Trigonometry  Hyperbolic Functions

MAS140Formula Sheet These results may be quoted without proof unless proofs are asked for in the questions. Trigonometry Hyperbolic Functions

DocID: 1tF6I - View Document

FURTHER INTEGRATION 5 minute review. Remind students that hyperbolic R dxsubstitutions can Rsolvedxintegrals (x = sinh u), √x2 −1 (x = which trigonometric substitutions can’t, such as √1+x 2

FURTHER INTEGRATION 5 minute review. Remind students that hyperbolic R dxsubstitutions can Rsolvedxintegrals (x = sinh u), √x2 −1 (x = which trigonometric substitutions can’t, such as √1+x 2

DocID: 1tEKa - View Document

arXiv:1007.0845v3 [math.KT] 15 MayOn the K- and L-theory of hyperbolic and virtually finitely generated abelian groups Wolfgang L¨ uck∗

arXiv:1007.0845v3 [math.KT] 15 MayOn the K- and L-theory of hyperbolic and virtually finitely generated abelian groups Wolfgang L¨ uck∗

DocID: 1r7KB - View Document