Pseudo holomorphic curves in symplectic manifolds.
Pseudoconcave homogeneous manifolds
Pseudoconcave homogeneous surfaces.
Pseudoconcave Lie groups
Pseudoconvex Domains: An Example with Nontrivial Nebenhülle.
Pseudoconvex Domains: Bounded Strictly Plurisubharmonic Exhaustion Functions
Pseudoconvex domains on complex spaces with singularities
Pseudoconvex domains over -complete manifolds
Pseudoconvexité au-dessus d'espaces plus au moins homogènes.
Pseudo-convexité locale dans les variétés kahlériennes
Soit un ouvert relativement compact et localement pseudo-convexe de la variété analytique .Alors,1) Si le fibré tangent est positif, est -convexe.2) Si admet une fonction strictement plurisousharmonique, est de Stein.3) Si est l’espace total d’un morphisme de Stein à base de Stein, est de Stein.
Pseudoconvexity of rigid domains and foliations of hulls of graphs
Pseudoconvexity Properties of Complements of Analytic Subvarieties.
Pseudodistances et courants positifs fermés dans les domaines de
Pseudodistances invariantes sur les domaines d'un espace localement convexe
Pseudoholomorphic curves in symplectizations with applications to the Weinstein conjecture in dimension three.
Pseudokähler forms on complex Lie groups.
Pseudo-Kählerina homogeneous spaces admitting a reductive transitive group of automorphisms.
Pseudo-real principal Higgs bundles on compact Kähler manifolds
Let be a compact connected Kähler manifold equipped with an anti-holomorphic involution which is compatible with the Kähler structure. Let be a connected complex reductive affine algebraic group equipped with a real form . We define pseudo-real principal -bundles on . These are generalizations of real algebraic principal -bundles over a real algebraic variety. Next we define stable, semistable and polystable pseudo-real principal -bundles. Their relationships with the usual stable, semistable...
Pseudo-uniform Convexity in Hardy Spaces over Riemann Surfaces.
Puiseux Expansion of a Cuspidal Singularity
We present an effective and elementary method of determining the topological type of a cuspidal plane curve singularity with given local parametrization.