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logarithmic Reimann surface. The original problem is reduced to a spectral problem with compact integral

logarithmic Reimann surface. The original problem is reduced to a spectral problem with compact integral

nonlinear spectral problem with Fredholm integral operator. Theorem on spectrum localization is proved

property suggested, the equality cases in Chistyakov's theorem are analyzed. Applications to bounding above

Almost sure limit theorems are presented for random allocations. A general almost sure limit

(z)-analytic functions analogs of the Weierstrass theorem and of the Blaschke theorem are proved

. As corollary we obtain a Poisson limit theorems for the number of given value cells from the first K cells

in the extended real line. Analogs of the Jordan decomposition theorem and the Radon-Nikodym theorem are obtained.

Poisson Limit Theorems in an Allocation Scheme with an Even Number of Particles in Each Cell

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