On Approximations of Distribution Functions of Sums by Infinitely Divisible Laws

Autor:	L. D. Meshalkin
Rok vydání:	1961
Předmět:	Statistics and Probability Discrete mathematics Set (abstract data type) Distribution function Mathematics::General Mathematics Approximations of π Mathematics::Number Theory Law Statistics Probability and Uncertainty Random variable Mathematics
Zdroj:	Theory of Probability & Its Applications. 6:233-252
ISSN:	1095-7219 0040-585X
DOI:	10.1137/1106033
Popis:	Let $\Re (l)$ be a set of distribution functions of random variables $\zeta $ such that $|\zeta | < l,{\bf D}\zeta = 1$, $\mathfrak{G}$ a set of infinitely divisible laws and $\xi _1 ,\xi _2 , \cdo...
Databáze:	OpenAIRE
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