Errata-Corrige : “Completely monotone families of solutions of $n$-th order linear differential equations and infinitely divisible distributions”

Philip Hartman

Displaying similar documents to “Errata-Corrige : “Completely monotone families of solutions of $n$ -th order linear differential equations and infinitely divisible distributions””

Errata-Corrige : “Canonical surfaces with $p_{g} = p_{a} = 5$ and $K^{2} = 10$ ”

Ciro Ciliberto (1983)

Annali della Scuola Normale Superiore di Pisa - Classe di Scienze

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Monotone extenders for bounded c-valued functions

Kaori Yamazaki (2010)

Studia Mathematica

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Let c be the Banach space consisting of all convergent sequences of reals with the sup-norm, $C_{\infty} (A, c)$ the set of all bounded continuous functions f: A → c, and $C_{A} (X, c)$ the set of all functions f: X → c which are continuous at each point of A ⊂ X. We show that a Tikhonov subspace A of a topological space X is strong Choquet in X if there exists a monotone extender $u : C_{\infty} (A, c) \to C_{A} (X, c)$ . This shows that the monotone extension property for bounded c-valued functions can fail in GO-spaces, which provides a negative answer...

A characterization of the space $D_{F}^{'}$

S. Pilipović (1982)

Matematički Vesnik

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Global analytic and Gevrey surjectivity of the Mizohata operator $D_{2} + i x_{2}^{2 k} D_{1}$

Lamberto Cattabriga, Luisa Zanghirati (1990)

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

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The surjectivity of the operator $D_{2} + i x_{2}^{2 k} D_{1}$ from the Gevrey space $E^{\{s\}} (R^{2})$ , $s \geq 1$ , onto itself and its non-surjectivity from $E^{\{s\}} (R^{3})$ to $E^{\{s\}} (R^{3})$ is proved.

On the eigenvalues of an elliptic operator $a (x, H (u))$

Sergio Campanato (1992)

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

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Let $Ω$ be a bounded open convex set of class $C^{2}$ . Let $a (x, H (u))$ be a non linear operator satisfying the condition (A) (elliptic) with constants $α$ , $γ$ , $δ$ . We prove that a number $λ \geq 0$ is an eigenvalue for the operator $a (x, H (u))$ if and only if the number $α λ$ is an eigen-value for the operator $Δ u$ . If $λ \geq 0$ , the two systems $a (x, H (u)) = λ u$ and $Δ u = α λ u$ have the same solutions. In particular, also the eventual eigen-values of the operator $a (x, H (u))$ should all be negative. Finally, we obtain a sufficient condition for the existence of solutions $u \in H^{2} \cap H_{0}^{1} (Ω)$ ...

Self-decomposable probability distributions on $R^{m}$

Kazimierz Urbanik (1969)

Applicationes Mathematicae

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On the Existence of Solutions for Abstract Nonlinear Operator Equations

Marek Galewski (2007)

Bollettino dell'Unione Matematica Italiana

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We provide a duality theory and existence results for a operator equation $\nabla T(x)=\nabla N(x)$ where $T$ is not necessarily a monotone operator. We use the abstract version of the so called dual variational method. The solution is obtained as a limit of a minimizng sequence whose existence and convergence is proved.

Pseudo-boundaries and pseudo-interiors for topological convexities

M. Van de Vel

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CONTENTS0. Introduction......... .............................................................51. Topological convexity structures.......................................62. Half-spaces and related results......................................123. Pseudo-boundaries........................................................254. The Krein-Milman theorem.............................................335. Pseudo-interiority...........................................................406. The existence...

Displaying similar documents to “Errata-Corrige : “Completely monotone families of solutions of n -th order linear differential equations and infinitely divisible distributions””

Displaying similar documents to “Errata-Corrige : “Completely monotone families of solutions of $n$ -th order linear differential equations and infinitely divisible distributions””