A general approximation theorem of Whitney type.

Michael Langenbruch

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Mergelyan type theorems for some function spaces.

Arne Stray (1995)

Publicacions Matemàtiques

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Families of analytic discs in $𝐂^{n}$ with boundaries on a prescribed $C R$ submanifold

C. Denson Hill, Geraldine Taiani (1978)

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

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Hyper-differential operators in complex space

François Trèves (1969)

Bulletin de la Société Mathématique de France

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Approximation by bounded analytic functions

J. L. Walsh

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Surjective convolution operators on spaces of distributions.

Leonhard Frerick, Jochen Wengenroth (2003)

RACSAM

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We review recent developments in the theory of inductive limits and use them to give a new and rather easy proof for Hörmander?s characterization of surjective convolution operators on spaces of Schwartz distributions.

Continuous linear right inverses for convolution operators in spaces of real analytic functions

Michael Langenbruch (1994)

Studia Mathematica

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We determine the convolution operators $T_{μ} : = μ *$ on the real analytic functions in one variable which admit a continuous linear right inverse. The characterization is given by means of a slowly decreasing condition of Ehrenpreis type and a restriction of hyperbolic type on the location of zeros of the Fourier transform μ̂(z).

Extension operators for analytic functions defined on certain closed subvarieties of a Stein space

Aydin Aytuna (1995)

Bulletin de la Société Mathématique de France

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Displaying similar documents to “A general approximation theorem of Whitney type.”

Mergelyan type theorems for some function spaces.

Families of analytic discs in 𝐂 n with boundaries on a prescribed C R submanifold

Hyper-differential operators in complex space

Approximation by bounded analytic functions

Surjective convolution operators on spaces of distributions.

Continuous linear right inverses for convolution operators in spaces of real analytic functions

Extension operators for analytic functions defined on certain closed subvarieties of a Stein space

Families of analytic discs in $𝐂^{n}$ with boundaries on a prescribed $C R$ submanifold