Volume 14, issue 5 (2014)

Download this article
Download this article For screen
For printing
Recent Issues

Volume 17
Issue 6, 3213–3852
Issue 5, 2565–3212
Issue 4, 1917–2564
Issue 3, 1283–1916
Issue 2, 645–1281
Issue 1, 1–643

Volume 16, 6 issues

Volume 15, 6 issues

Volume 14, 6 issues

Volume 13, 6 issues

Volume 12, 4 issues

Volume 11, 5 issues

Volume 10, 4 issues

Volume 9, 4 issues

Volume 8, 4 issues

Volume 7, 4 issues

Volume 6, 5 issues

Volume 5, 4 issues

Volume 4, 2 issues

Volume 3, 2 issues

Volume 2, 2 issues

Volume 1, 2 issues

The Journal
About the Journal
Subscriptions
Editorial Board
Editorial Interests
Editorial Procedure
Submission Guidelines
Submission Page
Author Index
To Appear
ISSN (electronic): 1472-2739
ISSN (print): 1472-2747
The coarse geometry of the Kakimizu complex

Jesse Johnson, Roberto Pelayo and Robin Wilson

Algebraic & Geometric Topology 14 (2014) 2549–2560
Abstract

We show that the Kakimizu complex of minimal genus Seifert surfaces for a knot in the 3–sphere is quasi-isometric to a Euclidean integer lattice n for some n 0.

Keywords
Kakimizu complex, Seifert surface, knot theory
Mathematical Subject Classification 2010
Primary: 57M25
Secondary: 57N10
References
Publication
Received: 6 April 2012
Revised: 31 January 2014
Accepted: 7 February 2014
Published: 5 November 2014
Authors
Jesse Johnson
Department of Mathematics
Oklahoma State University
Stillwater, OK 74078
USA
Roberto Pelayo
Department of Mathematics
University of Hawaii at Hilo
Hilo, HI 96720
USA
Robin Wilson
Department of Mathematics and Statistics
California State Polytechnic University
Pomona, CA 91768
USA