A characterization of weighted $(LB)$-spaces of holomorphic functions having the dual density condition

Elke Wolf

Displaying similar documents to “A characterization of weighted $(L B)$ -spaces of holomorphic functions having the dual density condition”

Elliptic corner operators in spaces with continuous radial asymptotics II

Bogdan Ziemian (1992)

Banach Center Publications

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Asymptotic expansions at the origin with respect to the radial variable are established for solutions to equations with smooth 2-dimensional singular Fuchsian type operators.

Density conditions in Fréchet and (DF)-spaces.

Klaus-Dieter. Bierstedt, José Bonet (1989)

Revista Matemática de la Universidad Complutense de Madrid

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We survey our main results on the density condition for Fréchet spaces and on the dual density condition for (DF)-spaces (cf. Bierstedt and Bonet (1988)) as well as some recent developments.

On the dual space of a weighted Bergman space on the unit ball of $ℂ^{n}$ .

Choa, J.S., Kim, H.O. (1988)

International Journal of Mathematics and Mathematical Sciences

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Weighted Fréchet spaces of holomorphic functions

Elke Wolf (2006)

Studia Mathematica

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This article deals with weighted Fréchet spaces of holomorphic functions which are defined as countable intersections of weighted Banach spaces of type $H^{\infty}$ . We characterize when these Fréchet spaces are Schwartz, Montel or reflexive. The quasinormability is also analyzed. In the latter case more restrictive assumptions are needed to obtain a full characterization.

Goluzin's extension of the Schwarz-Pick inequality.

Yamashita, Shinji (1997)

Journal of Inequalities and Applications [electronic only]

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On weighted spaces of functions harmonic in $ℝ^{n}$

Albert I. Petrosyan (2006)

Commentationes Mathematicae Universitatis Carolinae

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The paper establishes integral representation formulas in arbitrarily wide Banach spaces $b_{ω}^{p} (ℝ^{n})$ of functions harmonic in the whole $ℝ^{n}$ .

Periodic problems for ODEs via multivalued Poincaré operators

Lech Górniewicz (1998)

Archivum Mathematicum

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We shall consider periodic problems for ordinary differential equations of the form $\{\begin{matrix} x^{'} (t) = f (t, x (t)), \\ x (0) = x (a), \end{matrix}$ where $f : [0, a] \times R^{n} \to R^{n}$ satisfies suitable assumptions. To study the above problem we shall follow an approach based on the topological degree theory. Roughly speaking, if on some ball of $R^{n}$ , the topological degree of, associated to (), multivalued Poincaré operator $P$ turns out to be different from zero, then problem () has solutions. Next by using the multivalued version of the classical Liapunov-Krasnoselskǐ guiding...

Displaying similar documents to “A characterization of weighted ( L B ) -spaces of holomorphic functions having the dual density condition”

Elliptic corner operators in spaces with continuous radial asymptotics II

Density conditions in Fréchet and (DF)-spaces.

On the dual space of a weighted Bergman space on the unit ball of ℂ n .

Weighted Fréchet spaces of holomorphic functions

Goluzin's extension of the Schwarz-Pick inequality.

On weighted spaces of functions harmonic in ℝ n

Periodic problems for ODEs via multivalued Poincaré operators

Displaying similar documents to “A characterization of weighted $(L B)$ -spaces of holomorphic functions having the dual density condition”

On the dual space of a weighted Bergman space on the unit ball of $ℂ^{n}$ .

On weighted spaces of functions harmonic in $ℝ^{n}$