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A variational characterization of J-holomorphic curves
-
Claudio Arezzo
and
Jun Sun
Published/Copyright:
November 22, 2013
Abstract
In this paper, we prove that if the area functional of a surface Σ2 in a symplectic manifold
Funding source: FIRB
Award Identifier / Grant number: “Geometria Differenziale Complessa e Dinamica Olomorfa”
Received: 2013-2-19
Revised: 2013-7-26
Published Online: 2013-11-22
Published in Print: 2015-12-1
© 2015 by De Gruyter
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Articles in the same Issue
- Frontmatter
- The limit of the Yang–Mills flow on semi-stable bundles
- Tangent cones to positive-(1,1) De Rham currents
- A characterization of vertex operator algebras V+ℤα: I
- Degenerate neckpinches in Ricci flow
- On the local Bump–Friedberg L-function
- A variational characterization of J-holomorphic curves
- Mahler measure and elliptic curve L-functions at s = 3
- Uniform bounds for bounded geodesic image theorems
- Linear stability of Perelman's ν-entropy on symmetric spaces of compact type
Articles in the same Issue
- Frontmatter
- The limit of the Yang–Mills flow on semi-stable bundles
- Tangent cones to positive-(1,1) De Rham currents
- A characterization of vertex operator algebras V+ℤα: I
- Degenerate neckpinches in Ricci flow
- On the local Bump–Friedberg L-function
- A variational characterization of J-holomorphic curves
- Mahler measure and elliptic curve L-functions at s = 3
- Uniform bounds for bounded geodesic image theorems
- Linear stability of Perelman's ν-entropy on symmetric spaces of compact type
