EuDML | Browse

We study an adaptation to the logarithmic case of the Kobayashi-Eisenman pseudo-volume form, or rather an adaptation of its variant defined by Claire Voisin, for which she replaces holomorphic maps by holomorphic $K$ -correspondences. We define an intrinsic logarithmic pseudo-volume form $Φ_{X, D}$ for every pair $(X, D)$ consisting of a complex manifold $X$ and a normal crossing Weil divisor $D$ on $X$ , the positive part of which is reduced. We then prove that $Φ_{X, D}$ is generically non-degenerate when $X$ is projective and $K_{X} + D$ ...

Introduction

Paul Krée (1977/1978)

Séminaire Paul Krée

Introduction à la géométrie hyperbolique

Jacques Lafontaine (1991)

Séminaire de théorie spectrale et géométrie

Introduction a l'holomorphie en dimension infinie

Paul Krée (1975/1976)

Séminaire Paul Krée

Invariance for multiples of the twisted canonical bundle

Benoît Claudon (2007)

Annales de l’institut Fourier

Let $𝒳 \to Δ$ a smooth projective family and $(L, h)$ a pseudo-effective line bundle on $𝒳$ (i.e. with a non-negative curvature current $Θ h L$ ). In its works on invariance of plurigenera, Y.-T. Siu was interested in extending sections of $m K_{𝒳_{0}} + L$ (defined over the central fiber of the family $𝒳_{0}$ ) to sections of $m K_{𝒳} + L$ . In this article we consider the following problem: to extend sections of $m (K_{𝒳} + L)$ . More precisely, we show the following result: assuming the triviality of the multiplier ideal sheaf $ℐ (𝒳_{0}, h_{| 𝒳_{0}})$ , any section of $m (K_{𝒳_{0}} + L)$ extends to $𝒳$ ; in other...

Invariance of cohomological q-completeness under finite holomorphic surjections.

Viorel Vajaitu (1994)

Manuscripta mathematica

Invariance of domain in o-minimal structures

Rafał Pierzchała (2001)

Annales Polonici Mathematici

The aim of this paper is to prove the theorem on invariance of domain in an arbitrary o-minimal structure. We do not make use of the methods of algebraic topology and the proof is based merely on some basic facts about cells and cell decompositions.

Invariance of Holomorphic Convexity Under Propper Mappings.

A. Markoe (1975)

Mathematische Annalen

Invariance of regularity conditions under definable, locally Lipschitz, weakly bi-Lipschitz mappings

Małgorzata Czapla (2010)

Annales Polonici Mathematici

We describe the notion of a weakly Lipschitz mapping on a $C^{q}$ stratification. We also distinguish a class of regularity conditions that are in some sense invariant under definable, locally Lipschitz and weakly bi-Lipschitz homeomorphisms. This class includes the Whitney (B) condition and the Verdier condition.

Invariant Analytic Hypersurfaces.

G.A. Margulis, A.T. Huckleberry (1983)

Inventiones mathematicae

Invariant complex structures on reductive Lie groups.

Dennis M. Snow (1986)

Journal für die reine und angewandte Mathematik

Invariant connections and invariant holomorphic bundles on homogeneous manifolds

Indranil Biswas, Andrei Teleman (2014)

Open Mathematics

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...

Invariant differential operators are linear combinations of symmetric positive ones.

Anton Deitmar (1993)

Mathematische Annalen

Currently displaying 121 – 140 of 192

Previous Page 7 Next