<--- Back to Details
First PageDocument Content
Algebra / Mathematics / Group theory / Geometric group theory / Topological groups / Functional analysis / Amenable group / Matrix / Kazhdan's property / Cayley graph / Convolution / Group cohomology
Date: 2009-07-31 17:47:00
Algebra
Mathematics
Group theory
Geometric group theory
Topological groups
Functional analysis
Amenable group
Matrix
Kazhdan's property
Cayley graph
Convolution
Group cohomology

The Schur algebra is not spectral in B(`2). Romain Tessera∗ July 31, 2009 Abstract We give an example of an infinite matrix whose rows and columns

Add to Reading List

Source URL: www.normalesup.org

Download Document from Source Website

File Size: 89,05 KB

Share Document on Facebook

Similar Documents

HAMILTON DECOMPOSITIONS OF ONE-ENDED CAYLEY GRAPHS JOSHUA ERDE, FLORIAN LEHNER, AND MAX PITZ Abstract. We prove that any one-ended, locally finite Cayley graph with non-torsion generators admits a decomposition into edge

HAMILTON DECOMPOSITIONS OF ONE-ENDED CAYLEY GRAPHS JOSHUA ERDE, FLORIAN LEHNER, AND MAX PITZ Abstract. We prove that any one-ended, locally finite Cayley graph with non-torsion generators admits a decomposition into edge

DocID: 1vaph - View Document

Weak Sense of Direction Labelings and Graph Embeddings Christine T. Cheng∗ Ichiro Suzuki†  December 27, 2010

Weak Sense of Direction Labelings and Graph Embeddings Christine T. Cheng∗ Ichiro Suzuki† December 27, 2010

DocID: 1pVJW - View Document

Spectral Graph Theory  Lecture 5 Rings, Paths, and Cayley Graphs Daniel A. Spielman

Spectral Graph Theory Lecture 5 Rings, Paths, and Cayley Graphs Daniel A. Spielman

DocID: 1pLvB - View Document

Spectral Graph Theory  Lecture 15 Algebraic Constructions of Graphs Daniel A. Spielman

Spectral Graph Theory Lecture 15 Algebraic Constructions of Graphs Daniel A. Spielman

DocID: 1pCzv - View Document

Spectral Graph Theory  Lecture 13 Cayley Graphs Daniel A. Spielman

Spectral Graph Theory Lecture 13 Cayley Graphs Daniel A. Spielman

DocID: 1pgV6 - View Document