On the continuity of convolution.
J. Yuan (1975)
Semigroup forum
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Displaying similar documents to “On the convolution of a probability measure.”
On the continuity of convolution.
A general purity law for convolution semigroups with discrete Levy measure.
A. Janssen (1980)
Semigroup forum
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On the continuity of convolution semigroups.
T.M. Bisgaard (1989)
Semigroup forum
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Simplicity for a class of convolution algebras.
P. Aizley (1980)
Semigroup forum
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Zero-one law for subgroups of paths of group-valued stochastic processes
H. Byczkowska, T. Byczkowski (1988)
Studia Mathematica
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A limit theorem for the q-convolution
Anna Kula (2011)
Banach Center Publications
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The q-convolution is a measure-preserving transformation which originates from non-commutative probability, but can also be treated as a one-parameter deformation of the classical convolution. We show that its commutative aspect is further certified by the fact that the q-convolution satisfies all of the conditions of the generalized convolution (in the sense of Urbanik). The last condition of Urbanik's definition, the law of large numbers, is the crucial part to be proved and the non-commutative...
The embeddability of an invertible measure.
M. Fisher (1972)
Semigroup forum
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The Gelfand transforms of a convolution measure algebra
Colin C. Graham (1975)
Colloquium Mathematicae
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A convolution property of the Cantor-Lebesgue measure
Daniel M. Oberlin (1982)
Colloquium Mathematicae
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Semistable convolution semigroups on measurable and topological groups
Eberhard Siebert (1984)
Annales de l'I.H.P. Probabilités et statistiques
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Norm- and weak-continuity of translations of measures: A counterexample.
G. Sleijpen (1977/78)
Semigroup forum
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A remark on p-convolution
Rafał Sałapata (2011)
Banach Center Publications
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We introduce a p-product of algebraic probability spaces, which is the definition of independence that is natural for the model of noncommutative Brownian motions, described in [10] (for q = 1). Using methods of the conditionally free probability (cf. [4, 5]), we define a related p-convolution of probability measures on ℝ and study its relations with the notion of subordination (cf. [1, 8, 9, 13]).