Wandering subspaces and quasi-wandering subspaces in the Bergman space.
Wandering subspaces and the Beurling type theorem. II.
Weak analytic hyperbolicity of generic hypersurfaces of high degree in
In this article we prove that every entire curve in a generic hypersurface of degree in is algebraically degenerated i.e there exists a proper subvariety which contains the entire curve.
Weak lineal convexity
A bounded open set with boundary of class C¹ which is locally weakly lineally convex is weakly lineally convex, but, as shown by Yuriĭ Zelinskiĭ, this is not true for unbounded domains. The purpose here is to construct explicit examples, Hartogs domains, showing this. Their boundary can have regularity or . Obstructions to constructing smoothly bounded domains with certain homogeneity properties will be discussed.
Weak meromorphic extension
Weak normal and quasinormal families of holomorphic curves
In this paper we introduce the notion of weak normal and quasinormal families of holomorphic curves from a domain in into projective spaces. We will prove some criteria for the weak normality and quasinormality of at most a certain order for such families of holomorphic curves.
Weak positivity and the stability of certain Hilbert points.
Weak positivity and the stability of certain Hilbert points, II.
Weak solutions of equations of complex Monge-Ampère type
We prove some existence results for equations of complex Monge-Ampère type in strictly pseudoconvex domains and on Kähler manifolds.
Weak solutions to the complex Hessian equation
We investigate the class of functions associated with the complex Hessian equation .
Weak solutions to the complex Monge-Ampère equation on hyperconvex domains
We show a very general existence theorem for a complex Monge-Ampère type equation on hyperconvex domains.
Weak symplectic fillings and holomorphic curves
We prove several results on weak symplectic fillings of contact -manifolds, including: (1) Every weak filling of any planar contact manifold can be deformed to a blow up of a Stein filling. (2) Contact manifolds that have fully separating planar torsion are not weakly fillable—this gives many new examples of contact manifolds without Giroux torsion that have no weak fillings. (3) Weak fillability is preserved under splicing of contact manifolds along symplectic pre-Lagrangian tori—this gives many...
Weakly Ample Kähler Manifolds and Euler Number.
Weakly Pseudoconvex Domains with Non-Compact Automorphism Groups.
Weierstrass division theorem in quasianalytic local rings
The main result of this paper is the following: if the Weierstrass division theorem is valid in a quasianalytic differentiable system, then this system is contained in the system of analytic germs. This result has already been known for particular examples, such as the quasianalytic Denjoy-Carleman classes.
Weierstrass Points of the Universal Curve.
Weierstrass preparation of quadratic differentials.
Weierstrassova věta o aproximaci
Weierstraß-Punkte und kanonische Familien von Riemannschen Metriken auf regulären Familien kompakter Riemannscher Flächen (II).
Weierstraß-Punkte und kanonische stetige Familien von Riemannschen Metriken auf regulären Familien kompakter Riemannscher Flächen.