<--- Back to Details
First PageDocument Content
Algebraic topology / CW complex / Allen Hatcher / Torus / Isomorphism / Topology / Mathematics / Homotopy theory
Date: 2007-09-15 08:10:18
Algebraic topology
CW complex
Allen Hatcher
Torus
Isomorphism
Topology
Mathematics
Homotopy theory

ERRATUM TO “STABILIZATION FOR THE AUTOMORPHISMS OF FREE GROUPS WITH BOUNDARIES” ALLEN HATCHER AND NATHALIE WAHL The purpose of this note is to point out a gap in an argument in our paper [4] and explain how to fill i

Add to Reading List

Source URL: www.math.cornell.edu

Download Document from Source Website

File Size: 97,50 KB

Share Document on Facebook

Similar Documents

Skolemising Blank Nodes while Preserving Isomorphism Aidan Hogan ∗  Department of Computer Science

Skolemising Blank Nodes while Preserving Isomorphism Aidan Hogan ∗ Department of Computer Science

DocID: 1xVXr - View Document

Grivaux, Julien The Hochschild-Kostant-Rosenberg isomorphism for quantized analytic cycles. (English) Zbl  Int. Math. Res. Not. 2014, No. 4, Summary: In this article, we provide a detailed a

Grivaux, Julien The Hochschild-Kostant-Rosenberg isomorphism for quantized analytic cycles. (English) Zbl  Int. Math. Res. Not. 2014, No. 4, Summary: In this article, we provide a detailed a

DocID: 1xVUc - View Document

International Mathematics Research Notices Advance Access published November 1, 2012 J. Grivaux (2012) “The Hochschild–Kostant–Rosenberg Isomorphism for Quantized Analytic Cycles,” International Mathematics Resea

International Mathematics Research Notices Advance Access published November 1, 2012 J. Grivaux (2012) “The Hochschild–Kostant–Rosenberg Isomorphism for Quantized Analytic Cycles,” International Mathematics Resea

DocID: 1xUI7 - View Document

3. STRUCTURE MODEL AND ISOMORPHISM PROBLEM  Structure model is also a canonical presentation of a graph. The problem of canonical presentation was established probably by Lazlo Babai [1, 2] in 1977th. It means the presen

3. STRUCTURE MODEL AND ISOMORPHISM PROBLEM Structure model is also a canonical presentation of a graph. The problem of canonical presentation was established probably by Lazlo Babai [1, 2] in 1977th. It means the presen

DocID: 1vjcF - View Document

TRIVIAL AUTOMORPHISMS ILIJAS FARAH AND SAHARON SHELAH Abstract. We prove that the statement ‘For all Borel ideals I and J on ω, every isomorphism between Boolean algebras P(ω)/I and P(ω)/J has a continuous represent

TRIVIAL AUTOMORPHISMS ILIJAS FARAH AND SAHARON SHELAH Abstract. We prove that the statement ‘For all Borel ideals I and J on ω, every isomorphism between Boolean algebras P(ω)/I and P(ω)/J has a continuous represent

DocID: 1v0te - View Document