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On maximal quantity of particles of one color in analogs of multicolor urn schemes© 2017, Allerton Press, Inc.We deal with analogs of multicolor urn schemes such that the number
On the probability of the event: In n generalized allocation schemes the volume of each cell does not exceed r of allocating particles in cells. We study the probability of the event: for each generalized allocation scheme
Poisson Limit Theorems for Number of Given Value Cells in Non-Homogeneous Generalized Allocation Scheme in non-homogeneous allocation scheme of distinguishing particles by different cells.
Limit Theorems for Number of Particles from a Fixed Set of Cells in the first K cells in a non-homogeneous allocation scheme of distinguishing particles by different cells
The conditional maximum of Poisson random variables of the generalized allocation scheme. It can be considered as a non homogeneous generalized scheme of allocations
The conditional maximum of Poisson random variables of the generalized allocation scheme. It can be considered as a non homogeneous generalized scheme of allocations
Almost sure versions of limit theorems for random allocations with the random number of cells in the scheme of allocating distinguishable particles into the partial complete set of cells and into the random
An inequality for moments and its applications to the generalized allocation scheme is applied to the generalized allocation scheme. For the generalized allocation scheme an exponential
On the Minimum Value of a Cell from a Pointed Set of Cells scheme of distinguishable particles over different cells. We prove the convergence of the distribution
On the Maximal Value of a Cell from a Pointed Set of Cells variable that is a maximal value of a cell from the first K cells in the equidistributed allocation scheme
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