Index invariants of orbit spaces.
Inégalités de Morse pour la -cohomologie sur une variété holomorphe non compacte
Injectivity of the double fibration transform for cycle spaces of flag domains.
Integral transforms for divisors in and solutions of systems of PDE’s
Integration of cocycles and Lefschetz number formulae for differential operators.
Intersection homology ...-module on local complete intersections with isolated singularities.
Intersection pairings in moduli spaces of holomorphic bundles on a Riemann surface.
Invariant connections and invariant holomorphic bundles on homogeneous manifolds
Let X be a differentiable manifold endowed with a transitive action α: A×X→X of a Lie group A. Let K be a Lie group. Under suitable technical assumptions, we give explicit classification theorems, in terms of explicit finite dimensional quotients, of three classes of objects: equivalence classes of α-invariant K-connections on X α-invariant gauge classes of K-connections on X, andα-invariant isomorphism classes of pairs (Q,P) consisting of a holomorphic Kℂ-bundle Q → X and a K-reduction P of Q (when...
k-holomorphe Vektorraumbündel auf offenen Polyzylindern.
Komplexe Faserräume mit l-dimensionalen Fasern.
Komplexe Unterräume und holomorphe Vektorraumbündel vom Rang zwei.
Komplexní vesmír Rogera Penrose
Kuranishi families for Hopf surfaces
-estimates and existence theorems for generalized analytic functions in several variables.
Le problème de Levi dans les fibrés à base de Stein et à fibre une courbe compacte
Soit un fibré holomorphe localement trivial de base une variété de Stein et de fibre une courbe compacte.Si est un ouvert localement pseudoconvexe de ne contenant aucune fibre, alors est de Stein.
Lefschetz fibrations in symplectic geometry.
Lelong classes on toric manifolds and a theorem of Siciak
We generalize a theorem of Siciak on the polynomial approximation of the Lelong class to the setting of toric manifolds with an ample line bundle. We also characterize Lelong classes by means of a growth condition on toric manifolds with an ample line bundle and construct an example of a nonample line bundle for which Siciak's theorem does not hold.
Levi-Curvature of Manifolds with a Stein Rational Fibration.
Line bundle convexity of pseudoconvex domains in complex manifolds.
Line bundles with partially vanishing cohomology
Define a line bundle on a projective variety to be -ample, for a natural number , if tensoring with high powers of kills coherent sheaf cohomology above dimension . Thus 0-ampleness is the usual notion of ampleness. We show that -ampleness of a line bundle on a projective variety in characteristic zero is equivalent to the vanishing of an explicit finite list of cohomology groups. It follows that -ampleness is a Zariski open condition, which is not clear from the definition.