MAX-SEMIGROUPS O BIVARIATE RANDOM VARIABLES WITH KHINCHINE-TYPE DECOMPOSITIONS

Author:

Zempléni A.1

Affiliation:

1. 1 Eötvös Loránd Tudományegyetem Valószínűségelméleti és Statisztika Tanszék Pázmány Péter sétány 1/c H-1117 Budapest, Hungary

Abstract

Consider the multiplicative semigroup M (S)of all probability distribution fu ctions on subsets S of R 2 .This structure corresponds to the coordi atewise maximum of S -valued independe t random vectors. We provide a wide class of possible territories S, where in spite of the lack of the u it element in M (S),there is a Khinchine-type decomposition.I case M (S)has a unit element,we characterize the subsets S with the property that there is a decompositio in M (S).

Publisher

Akademiai Kiado Zrt.

Subject

General Mathematics

Reference12 articles.

1. In the max-semigroup of probability distributions over the plane there is no Khinchine-type decomposition theorem;A. Zempléni;Studia Sci. Math. Hungar.,1995

2. On the heredity of Hun and Hungarian property;A. Zempléni;J. Theoret. Probab.,1990

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1. Arithmetics of a mixed bivariate model;Studia Scientiarum Mathematicarum Hungarica;2002-05-01

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