Linear differential equations of the 2nd order whose principal solution has unbounded logarithmic derivative

Miloš Ráb

Displaying similar documents to “Linear differential equations of the 2nd order whose principal solution has unbounded logarithmic derivative”

Quotients of peripherally continuous functions

Jolanta Kosman (2011)

Open Mathematics

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We characterize the family of quotients of peripherally continuous functions. Moreover, we study cardinal invariants related to quotients in the case of peripherally continuous functions and the complement of this family.

On oscillation of limit functions.

Borsík, J. (1991)

Acta Mathematica Universitatis Comenianae. New Series

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The second order differential equation with an oscillatory coefficient

Jaromír Šimša (1982)

Archivum Mathematicum

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Multidimensional limit theorems for smoothed extreme value estimates of point processes boundaries

Ludovic Menneteau (2008)

ESAIM: Probability and Statistics

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In this paper, we give sufficient conditions to establish central limit theorems and moderate deviation principle for a class of support estimates of empirical and Poisson point processes. The considered estimates are obtained by smoothing some bias corrected extreme values of the point process. We show how the smoothing permits to obtain Gaussian asymptotic limits and therefore pointwise confidence intervals. Some unidimensional and multidimensional examples are provided. ...

Spaces not distinguishing convergences

Miroslav Repický (2000)

Commentationes Mathematicae Universitatis Carolinae

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In the present paper we introduce a convergence condition $(Σ^{'})$ and continue the study of “not distinguish” for various kinds of convergence of sequences of real functions on a topological space started in [2] and [3]. We compute cardinal invariants associated with introduced properties of spaces.