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We present several characterizations and representations of semi-complete vector fields on the open unit balls in complex Euclidean and Hilbert spaces.

Projective Connections in CR Geometry.

Dan, Jr. Burns, Steven Shnider (1980/1981)

Manuscripta mathematica

Properties of Pseudo-holomorphic Curves in Symplectisations II: Embedding Controls and Algebraic Invariants.

H. Hofer, K. Wysocki, E. Zehnder (1995)

Geometric and functional analysis

Racines $p$ -ième de fonctions différentiables : passage du local au global

Jean-Claude Tougeron (1975)

Annales de l'institut Fourier

Nous donnons une condition nécessaire et suffisante pour qu’une fonction complexe de classe $C^{\infty}$ , définie sur une variété et admettant localement une racine $p$ -ième de classe $C^{\infty}$ , soit globalement puissance $p$ -ième d’une fonction $C^{\infty}$ .

Regular functions over conformal quaternionic manifolds

Martin Markl (1981)

Commentationes Mathematicae Universitatis Carolinae

Singuläre Integrale mit gemsichten Homogenitäten auf Mannigfaltigkeiten und Anwendungen in der Funktionentheorie.

Wolfgang Alt (1974)

Mathematische Zeitschrift

Unconditionally converging holomorphic mappings between Banach spaces

M. Gonzáles, J. M. Gutiérrez (1994)

Acta Universitatis Carolinae. Mathematica et Physica

Weakly Ample Kähler Manifolds and Euler Number.

Brian Smyth (1976)

Mathematische Annalen

Weierstrass division theorem in quasianalytic local rings

Abdelhafed Elkhadiri, Hassan Sfouli (2008)

Studia Mathematica

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.

Квази $ψ$ -голоморфное сечение гибридного подрасслоения

А.А. Салимов (1991)

Trudy Geometriceskogo Seminara

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