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On transition of distributions of sums of independent identically distributed random variables from one lattice to another in the generalised allocation scheme
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A. V. Kolchin
Published/Copyright:
December 1, 2006
We consider the effect of transition of distributions of sums of independent identically distributed non-negative integer-valued random variables from one lattice to another in the framework of the generalised allocation scheme.
Published Online: 2006-12-01
Published in Print: 2006-12-01
Copyright 2006, Walter de Gruyter
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Articles in the same Issue
- On transition of distributions of sums of independent identically distributed random variables from one lattice to another in the generalised allocation scheme
- A Poisson limit theorem for a two-stage equiprobable scheme of allocating particles into cells
- Some relations between discrete statistical problems and properties of probability measures on topological spaces
- Large deviations for the number of trees of a given size and for the maximum size of a tree in a random forest
- On the structure of equationally closed classes
- On circuits of functional elements of finite depth of branching
- Examples of α-complete systems of k-valued logic for k = 3, 4
- An application of the method of additive chains to inversion in finite fields
- Schemes of public distribution of a key based on a noncommutative operation