Volume 17, issue 5 (2013)

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

Volume 20
Issue 4, 1807–2438
Issue 3, 1257–1806
Issue 2, 629–1255
Issue 1, 1–627

Volume 19, 6 issues

Volume 18, 5 issues

Volume 17, 5 issues

Volume 16, 4 issues

Volume 15, 4 issues

Volume 14, 5 issues

Volume 13, 5 issues

Volume 12, 5 issues

Volume 11, 4 issues

Volume 10, 4 issues

Volume 9, 4 issues

Volume 8, 3 issues

Volume 7, 2 issues

Volume 6, 2 issues

Volume 5, 2 issues

Volume 4, 1 issue

Volume 3, 1 issue

Volume 2, 1 issue

Volume 1, 1 issue

The Journal
About the Journal
Editorial Board
Editorial Interests
Editorial Procedure
Submission Guidelines
Submission Page
Subscriptions
Author Index
To Appear
Contacts
ISSN (electronic): 1364-0380
ISSN (print): 1465-3060
Uniqueness of Lagrangian self-expanders

Jason D Lotay and André Neves

Geometry & Topology 17 (2013) 2689–2729
Abstract

We show that zero-Maslov class Lagrangian self-expanders in n that are asymptotic to a pair of planes intersecting transversely are locally unique if n > 2 and unique if n = 2.

Keywords
Lagrangian mean curvature flow, self-expanders, uniqueness
Mathematical Subject Classification 2010
Primary: 53D12
Secondary: 53C44
References
Publication
Received: 14 August 2012
Accepted: 29 April 2013
Published: 30 September 2013
Proposed: Tobias H Colding
Seconded: Richard Thomas, Leonid Polterovich
Authors
Jason D Lotay
Department of Mathematics
University College London
Gower Street
London WC1E 6BT
UK
André Neves
Imperial College London
Huxley Building, 180 Queen’s Gate
London SW7 2RH
UK