Section spaces of real analytic vector bundles and a theorem of Grothendieck and Poly

Dietmar Vogt

Displaying similar documents to “Section spaces of real analytic vector bundles and a theorem of Grothendieck and Poly”

An embedding theorem for real analytic spaces

F. Acquistapace, F. Broglia, A. Tognoli (1979)

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

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Some applications of generalized condensers in the theory of analytic functions.

Dubinin, V.N., Èĭrikh, N.V. (2004)

Zapiski Nauchnykh Seminarov POMI

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Analytic and C-analytic functions.

Jovan D. Keckic (1969)

Publications de l'Institut Mathématique [Elektronische Ressource]

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On some properties of analytic functions

Tsin-Hwa Shu (1961)

Annales Polonici Mathematici

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Analytic continuation for some classes of separately analytic functions of real variables

Nguyen Thanh Van (2003)

Annales Polonici Mathematici

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For functions that are separately solutions of an elliptic homogeneous PDE with constant coefficients, we prove an analogue of Siciak's theorem for separately holomorphic functions.

A note on composition operators on spaces of real analytic functions

Paweł Domański, Michał Goliński, Michael Langenbruch (2012)

Annales Polonici Mathematici

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We characterize composition operators on spaces of real analytic functions which are open onto their images. We give an example of a semiproper map φ such that the associated composition operator is not open onto its image.

The real-analytic solutions of the Abel functional equation

G. Belitskii, Yu. Lyubich (1999)

Studia Mathematica

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For the Abel equation on a real-analytic manifold a dynamical criterion of solvability in real-analytic functions is proved.

K-analytic versus ccm-analytic sets in nonstandard compact complex manifolds

Rahim Moosa, Sergei Starchenko (2008)

Fundamenta Mathematicae

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It is shown that in an elementary extension of a compact complex manifold M, the K-analytic sets (where K is the algebraic closure of the underlying real closed field) agree with the ccm-analytic sets if and only if M is essentially saturated. In particular, this is the case for compact Kähler manifolds.