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Contents  
• Belopolskaya Ya. I. Stochastic models of chemotaxis processes ....... 1
• Borodin A. N. Distributions of functionals of switching diffusions with jumps ....... 28
• Borodin A. N. Limit behavior of a compound Poisson process with switching and dominated terms ....... 46
• Volchenkova I. V., Klebanov L. B. A new convexity-based inequality, characterization of probability distributions and some free-of-distribution tests ....... 63
• Garai E. S. On the convergence of workload in a service system to Brownian motion with switching variance ....... 77
• G\"otze F., Gusakova A., Kabluchko Z., Zaporozhets D. Distribution of complex algebraic numbers on the unit circle ....... 90
• G\"otze F., Zaitsev A. Yu. Estimates for the closeness of convolutions of probability distributions on convex polyhedra ....... 108
• Golikova Ia. S. On improvement of the estimate of the distance between sequential sums of independent random variables ....... 118
• Ermakov M. S. On asymptotically minimax detection of signal in Gaussian white noise ....... 124
• Ibragimov I. A. An estimation problem for the intensity density of Poisson processes ....... 139
• Ievlev P. N. Probabilistic representations for initial-boundary value problem solutions to the non-stationary Schr\" odinger equation in $d$-hyperball ....... 149
• Kachurovskii A. G. The Fejer integrals and the von Neumann ergodic theorem with continuous time ....... 171
• Nikolaev A. K., Platonova M. V. Nonprobabilistic analogues of the Cauchy process ....... 183
• Petrov V. V. The law of the iterated logarithm and probabilities of moderate deviations of sums of dependent random variables ....... 195
• Platonova M. V., Tsikin S. V. Probabilistic approach to Cauchy problem solution for the Schr\"odinger equation with a fractional derivative of order $\alpha\in\bigcup\limits_{m=3}^{\infty}(m-1, m)$ ....... 199
• Ryadovkin K. S. Asymptotic behavior of branching random walks on some two-dimensional lattices ....... 213
• Solev V. N. Estimation of function in Gaussian stationary noise: new spectral condition ....... 222
• Kharlamov B. P. On the integral of diffusion process on an interval with unat\-tai\-nab\-le edges boundaries: semi-Markov approach. ....... 233
• Reviews ....... 241

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• Paging 247 pp.

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