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Displaying 481 – 500 of 607

On the nonexistence of CR functions on Levi-flat CR manifolds.

Takashi Inaba (1992)

Collectanea Mathematica

We show that no compact Levi-flat CR manifold of CR codimension one admits a continuous CR function which is nonconstant along leaves of the Levi foliation. We also prove the nonexistence of certain CR functions on a neighborhood of a compact leaf of some Levi-flat CR 3-manifolds, and apply it to showing that some foliated 3-manifolds cannot be embedded as smooth Levi-flat real hypersurfaces in complex surfaces.

On the non-existence of Kähler structures on certain closed and oriented differentiable 6-manifolds.

Alexander Schmitt (1996)

Journal für die reine und angewandte Mathematik

On the number of non-equivalent differentiable structures on 4-Manifolds.

Mario Salvetti (1989)

Manuscripta mathematica

On the order of holomorphic and $c$ -holomorphic functions.

Denkowski, Maciej P. (2007)

Zeszyty Naukowe Uniwersytetu Jagiellońskiego. Universitatis Iagellonicae Acta Mathematica

On the order of the automorphism group of a surface of general type.

A.T. Huckleberry, M. Sauer (1990)

Mathematische Zeitschrift

On the outradius of the Teichmüller space.

T. Nakanishi, H.-O Yamamoto (1989)

Commentarii mathematici Helvetici

On the Ozsváth-Szabó invariant of negative definite plumbed 3-manifolds.

Némethi, András (2005)

Geometry & Topology

On the parameter dependence of solutions to the ...-equation.

Takeo Ohsawa, Klaus Diederich (1991)

Mathematische Annalen

On the partial algebraicity of holomorphic mappings between two real algebraic sets

Joël Merker (2001)

Bulletin de la Société Mathématique de France

The rigidity properties of the local invariants of real algebraic Cauchy-Riemann structures imposes upon holomorphic mappings some global rational properties (Poincaré 1907) or more generally algebraic ones (Webster 1977). Our principal goal will be to unify the classical or recent results in the subject, building on a study of the transcendence degree, to discuss also the usual assumption of minimality in the sense of Tumanov, in arbitrary dimension, without rank assumption and for holomorphic...

On the Partial Derivatives of Thetafunctions

Henrik H. Martens (1973)

Commentarii mathematici Helvetici

On the period map for abelian covers of projective varieties

Rita Pardini (1998)

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

On the period matrix of a Riemann surface of large genus (with an Appendix by J. H. Conway and N. J. A. Sloane).

P. Sarnak, P. Buser (1994)

Inventiones mathematicae

On the Periods of Enriques Surfaces. I.

Eiji Horikawa (1978)

Mathematische Annalen

On the Periods of Enriques Surfaces. II.

Eiji Horikawa (1978)

Mathematische Annalen

On the Petersson-Weil metric for the moduli space of Hermite-Einstein bundles and its curvature.

Georg Schumacher, Matei Toma (1992)

Mathematische Annalen

On the Phragmén-Lindelöf principle for a polyangle

Malay Sen (1971)

Annales Polonici Mathematici

On the Picard number of a complex projective variety

Tetsuji Shioda (1981)

Annales scientifiques de l'École Normale Supérieure

On the Polynomial Convexity of the Union ot Two Maximal Totally Real Subspaces of Cn.

Barnet M. Weinstock (1988)

Mathematische Annalen

On the product property for the transfinite diameter

Zbigniew Błocki, Armen Edigarian, Józef Siciak (2011)

Annales Polonici Mathematici

We give a pluripotential-theoretic proof of the product property for the transfinite diameter originally shown by Bloom and Calvi. The main tool is the Rumely formula expressing the transfinite diameter in terms of the global extremal function.

On the product property of the Carathéodory pseudodistance

José M. Isidro, Jean-Pierre Vigué (2000)

Atti della Accademia Nazionale dei Lincei. Classe di Scienze Fisiche, Matematiche e Naturali. Rendiconti Lincei. Matematica e Applicazioni

We prove that, for certain domains $D$ , continuous product of domains $D_{ω}$ , the Carathéodory pseudodistance satisfies the following product property $C_{D} (f, g) = {sup}_{ω} C_{D_{ω}} (f (ω), g (ω))$

Currently displaying 481 – 500 of 607

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