Generalized convolutions V

K. Urbanik

Displaying similar documents to “Generalized convolutions V”

Generalized convolutions

K. Urbanik (1964)

Studia Mathematica

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Semi-stable probability measures on $R^{N}$

R. Jajte (1977)

Studia Mathematica

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Generalized convolutions IV

K. Urbanik (1986)

Studia Mathematica

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Generalized convolutions II

K. Urbanik (1973)

Studia Mathematica

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Admissible translates of stable measures

Joel Zinn (1976)

Studia Mathematica

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Corrigendum and addendum to the paper "In general, Bernoulli convolutions have independent powers", Studia Math. 47 (1973), pp. 141-152

Gavin Brown, William Morak (1977)

Studia Mathematica

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Generalized convolutions III

K. Urbanik (1984)

Studia Mathematica

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Singular measures and the key of G.

Stephen M. Buckley, Paul MacManus (2000)

Publicacions Matemàtiques

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We construct a sequence of doubling measures, whose doubling constants tend to 1, all for which kill a G set of full Lebesgue measure.

A characterization of probability measures by f-moments

K. Urbanik (1996)

Studia Mathematica

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Given a real-valued continuous function ƒ on the half-line [0,∞) we denote by P*(ƒ) the set of all probability measures μ on [0,∞) with finite ƒ-moments $ʃ_{0}^{\infty} ƒ (x) μ^{* n} (d x)$ (n = 1,2...). A function ƒ is said to have the identification propertyif probability measures from P*(ƒ) are uniquely determined by their ƒ-moments. A function ƒ is said to be a Bernstein function if it is infinitely differentiable on the open half-line (0,∞) and ${(- 1)}^{n} ƒ^{(n + 1)} (x)$ is completely monotone for some nonnegative integer n. The purpose...