AbstractWe extend the definition of the Kobayashi pseudodistance to almost complex manifolds and show that its familiar properties are for the most part preserved. We also study the automorphism group of an almost complex manifold. We give special consideration to almost complex structures tamed by some symplectic form. The notions and pseudoholomorphic curves involved are illustrated in some examples
AbstractWe study the Hilbert manifold formed by all pairs 〈almost complex structure on the torus T4,...
We present some unexpected examples related to the Kobayashi pseudodistance: For an unramified cover...
The Kobayashi pseudometric on a complex manifold M is the maximal pseudometric such that any holomor...
We extend the definition of the Kobayashi pseudodistance to almost complex manifolds and show that i...
date de redaction: 2003-4-3We establish a lower estimate for the Kobayashi-Royden infinitesimalpseud...
In this thesis, we study some aspects of local analysis in almost complex manifolds. We first study ...
26 pages, 3 figures.Let D be a smooth relatively compact and strictly J-pseudoconvex domain in a fou...
AbstractLet D={ρ<0} be a smooth relatively compact domain in a four-dimensional almost complex manif...
AbstractWe define and study pseudoholomorphic vector bundle structures, particular cases of which ar...
We will first introduce the basic concepts pertaining to Kobayashi pseudo-distances and hyperbolic c...
We give in the two first chapters some fundamental properties of the automorphism group of bounded d...
On one side, from the properties of Floer cohomology, invariant associated to a symplectic manifold,...
Abstract. The pseudometric of Hahn is identical to the Kobayashi-Royden pseudometric on domains of d...
34 pagesLet D be a J-pseudoconvex region in a smooth almost complex manifold (M,J) of real dimension...
The Kobayashi pseudometric on a complex manifold M is the maximal\ud pseudometric such that any holo...
AbstractWe study the Hilbert manifold formed by all pairs 〈almost complex structure on the torus T4,...
We present some unexpected examples related to the Kobayashi pseudodistance: For an unramified cover...
The Kobayashi pseudometric on a complex manifold M is the maximal pseudometric such that any holomor...
We extend the definition of the Kobayashi pseudodistance to almost complex manifolds and show that i...
date de redaction: 2003-4-3We establish a lower estimate for the Kobayashi-Royden infinitesimalpseud...
In this thesis, we study some aspects of local analysis in almost complex manifolds. We first study ...
26 pages, 3 figures.Let D be a smooth relatively compact and strictly J-pseudoconvex domain in a fou...
AbstractLet D={ρ<0} be a smooth relatively compact domain in a four-dimensional almost complex manif...
AbstractWe define and study pseudoholomorphic vector bundle structures, particular cases of which ar...
We will first introduce the basic concepts pertaining to Kobayashi pseudo-distances and hyperbolic c...
We give in the two first chapters some fundamental properties of the automorphism group of bounded d...
On one side, from the properties of Floer cohomology, invariant associated to a symplectic manifold,...
Abstract. The pseudometric of Hahn is identical to the Kobayashi-Royden pseudometric on domains of d...
34 pagesLet D be a J-pseudoconvex region in a smooth almost complex manifold (M,J) of real dimension...
The Kobayashi pseudometric on a complex manifold M is the maximal\ud pseudometric such that any holo...
AbstractWe study the Hilbert manifold formed by all pairs 〈almost complex structure on the torus T4,...
We present some unexpected examples related to the Kobayashi pseudodistance: For an unramified cover...
The Kobayashi pseudometric on a complex manifold M is the maximal pseudometric such that any holomor...