<--- Back to Details
First PageDocument Content
Mathematics / Geometry / Algebra / Geometric group theory / Topological groups / Topology / Field theory / Metric geometry / Amenable group / Kazhdan's property / Valuation / Von Neumann algebra
Date: 2011-10-21 02:00:00
Mathematics
Geometry
Algebra
Geometric group theory
Topological groups
Topology
Field theory
Metric geometry
Amenable group
Kazhdan's property
Valuation
Von Neumann algebra

A NOTION OF GEOMETRIC COMPLEXITY AND ITS APPLICATION TO TOPOLOGICAL RIGIDITY ERIK GUENTNER, ROMAIN TESSERA, AND GUOLIANG YU Abstract. We introduce a geometric invariant, called finite decomposition complexity (FDC), to s

Add to Reading List

Source URL: www.normalesup.org

Download Document from Source Website

File Size: 438,33 KB

Share Document on Facebook

Similar Documents

Geometry & Topology–Topological properties of Hilbert schemes of almost-complex four-manifolds II

Geometry & Topology–Topological properties of Hilbert schemes of almost-complex four-manifolds II

DocID: 1xVL5 - View Document

Algebraic & Geometric Topology–Generic representations of orthogonal groups: the mixed functors

Algebraic & Geometric Topology–Generic representations of orthogonal groups: the mixed functors

DocID: 1xVsM - View Document

Geometry & Topology–K –duality for stratified pseudomanifolds C LAIRE D EBORD

Geometry & Topology–K –duality for stratified pseudomanifolds C LAIRE D EBORD

DocID: 1xVky - View Document

NetHide: Secure and Practical Network Topology Obfuscation Roland Meier∗ , Petar Tsankov∗ , Vincent Lenders , Laurent Vanbever∗ , Martin Vechev∗ ∗ ETH Zürich

NetHide: Secure and Practical Network Topology Obfuscation Roland Meier∗ , Petar Tsankov∗ , Vincent Lenders , Laurent Vanbever∗ , Martin Vechev∗ ∗ ETH Zürich

DocID: 1xVcN - View Document

NetHide: Secure and Practical Network Topology Obfuscation Roland Meier∗ , Petar Tsankov∗ , Vincent Lenders , Laurent Vanbever∗ , Martin Vechev∗ ∗ ETH Zürich

NetHide: Secure and Practical Network Topology Obfuscation Roland Meier∗ , Petar Tsankov∗ , Vincent Lenders , Laurent Vanbever∗ , Martin Vechev∗ ∗ ETH Zürich

DocID: 1xV3c - View Document