<--- Back to Details
First PageDocument Content
Geometry / Algebra / Abstract algebra / Geometric group theory / Cohomology theories / Metric geometry / Topological groups / -hyperbolic space / Cohomology / Sheaf / Quasi-isometry / Hyperbolic metric space
Date: 2008-03-07 14:18:38
Geometry
Algebra
Abstract algebra
Geometric group theory
Cohomology theories
Metric geometry
Topological groups
-hyperbolic space
Cohomology
Sheaf
Quasi-isometry
Hyperbolic metric space

Vanishing of the first reduced cohomology with values in an Lp-representation. Romain Tessera March 7, 2008 Abstract We prove that the first reduced cohomology with values in a mixing

Add to Reading List

Source URL: www.normalesup.org

Download Document from Source Website

File Size: 253,39 KB

Share Document on Facebook

Similar Documents

Coarse Geometry and Randomness Itai Benjamini October 30, 2013 Contents 1 Introductory graph and metric notions

Coarse Geometry and Randomness Itai Benjamini October 30, 2013 Contents 1 Introductory graph and metric notions

DocID: 1xW27 - View Document

Vladimir S. Matveev (Jena)  Vladimir S. Matveev (Jena) How to reconstruct a metric by its unparameterized geodesics. Lorenz Geometry, Granada,

Vladimir S. Matveev (Jena) Vladimir S. Matveev (Jena) How to reconstruct a metric by its unparameterized geodesics. Lorenz Geometry, Granada,

DocID: 1rR2F - View Document

A Lorentz metric on the manifold of positive definite (2 x 2)-matrices and foliations by ellipses Marcos Salvai ´ FaMAF (UNC) – CIEM (CONICET), Cordoba,

A Lorentz metric on the manifold of positive definite (2 x 2)-matrices and foliations by ellipses Marcos Salvai ´ FaMAF (UNC) – CIEM (CONICET), Cordoba,

DocID: 1rsXz - View Document

Lassoing Phylogenetic Trees Katharina Huber, School of Computing Sciences, University of East Anglia, UK  September 23, 2015

Lassoing Phylogenetic Trees Katharina Huber, School of Computing Sciences, University of East Anglia, UK September 23, 2015

DocID: 1rrmV - View Document

HagenQuasiArb10Feb2103.dvi

HagenQuasiArb10Feb2103.dvi

DocID: 1rmpQ - View Document