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  1. Geometric and Functional Analysis
  2. Geometric and Functional Analysis : Volume 23
  3. Geometric and Functional Analysis : Volume 23, Issue 5, October 2013
  4. Lagrangian caps
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Geometric and Functional Analysis : Volume 27
Geometric and Functional Analysis : Volume 26
Geometric and Functional Analysis : Volume 25
Geometric and Functional Analysis : Volume 24
Geometric and Functional Analysis : Volume 23
Geometric and Functional Analysis : Volume 23, Issue 6, December 2013
Geometric and Functional Analysis : Volume 23, Issue 5, October 2013
*-Quantizations of Fourier–Mukai Transforms
Lagrangian caps
Nodal Domains of Maass Forms I
On multiplicative functions which are small on average
Commensurated Subgroups of Arithmetic Groups, Totally Disconnected Groups and Adelic Rigidity
Geometric, topological and differentiable rigidity of submanifolds in space forms
Geometric and Functional Analysis : Volume 23, Issue 4, August 2013
Geometric and Functional Analysis : Volume 23, Issue 3, June 2013
Geometric and Functional Analysis : Volume 23, Issue 2, April 2013
Geometric and Functional Analysis : Volume 23, Issue 1, February 2013
Geometric and Functional Analysis : Volume 22
Geometric and Functional Analysis : Volume 21
Geometric and Functional Analysis : Volume 20
Geometric and Functional Analysis : Volume 19
Geometric and Functional Analysis : Volume 18
Geometric and Functional Analysis : Volume 17
Geometric and Functional Analysis : Volume 16
Geometric and Functional Analysis : Volume 15
Geometric and Functional Analysis : Volume 14
Geometric and Functional Analysis : Volume 13
Geometric and Functional Analysis : Volume 12
Geometric and Functional Analysis : Volume 11
Geometric and Functional Analysis : Volume 10
Geometric and Functional Analysis : Volume 9
Geometric and Functional Analysis : Volume 8
Geometric and Functional Analysis : Volume 7

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Lagrangian caps

Content Provider Springer Nature Link
Author Eliashberg, Yakov Murphy, Emmy
Copyright Year 2013
Abstract We establish an h-principle for exact Lagrangian embeddings with concave Legendrian boundary. We prove, in particular, that in the complement of the unit ball B in the standard symplectic $${\mathbb{R}^{2n}, 2n \geq 6}$$ , there exists an embedded Lagrangian n-disc transversely attached to B along its Legendrian boundary, which is loose in the sense of Murphy (Loose Legendrian embeddings in high dimensional contact manifolds, arXiv:1201.2245, 2013).
Starting Page 1483
Ending Page 1514
Page Count 32
File Format PDF
ISSN 1016443X
Journal Geometric and Functional Analysis
Volume Number 23
Issue Number 5
e-ISSN 14208970
Language English
Publisher Springer Basel
Publisher Date 2013-07-09
Publisher Place Basel
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword Analysis
Content Type Text
Resource Type Article
Subject Analysis Geometry and Topology
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