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Markov processes and magneto-hydrodynamic systems Ya. I. Belopolskaya
|
7 |
|
Distributions of functionals of Brownian motion with non-standard switching A. N. Borodin
|
35 |
|
Limit behaviour of a compound Poisson process with switching between multiple values A. N. Borodin
|
44 |
|
Characterizations of Pareto distribution by the properties of neighboring order statistics I. V. Volchenkova, L. B. Klebanov
|
63 |
|
Improved multivariate version of the second Kolmogorov's uniform limit theorem F. Götze, A. Yu. Zaitsev, D. Zaporozhets
|
71 |
|
On the calculation of constants in the Arak inequality for the concentration functions of convolution of probability distributions Ya. S. Golikova
|
86 |
|
On uniform consistency of nonparametric tests M. S. Ermakov
|
98 |
|
An extension of local time I. A. Ibragimov, N. V. Smorodina, M. M. Faddeev
|
148 |
|
Reflecting Brownian motion in $d$-ball P. N. Ievlev
|
158 |
|
Non-asymptotic analysis of Lawley–Hotelling statistic for high dimensional data A. A. Lipatev, V. V. Ulyanov
|
178 |
|
Random sections of convex bodies T. Moseeva
|
190 |
|
Limit theorems for areas and perimeters of random inscribed and circumscribed polygons Ya. Yu. Nikitin, T. A. Polevaya
|
200 |
|
Limit theorems on convergence to generalized Cauchy type processes A. K. Nikolaev, M. V. Platonova
|
214 |
|
On the law of the iterated logarithm for sums of dependent random variables V. V. Petrov
|
229 |
|
On the variance of the particle number of the supercritical branching random walk on periodic graphs M. V. Platonova, K. S. Ryadovkin
|
233 |
|
On a limit theorem related to a Cauchy problem solution for the Schrödinger equation with a fractional derivative operator of the order $\alpha\in\bigcup\limits_{m=3}^{\infty}(m-1, m)$ M. V. Platonova, S. V. Tsykin
|
254 |
|
On the asymptotic behavior of the convolution of distributions with regularly exponentially decreasing tails L. V. Rozovskii
|
265 |
|
Estimation of a vector valued function in a Gaussian stationary noise V. N. Solev
|
275 |
|
On distribution density of the first exit point of a diffusion process with break from a small circle neighborhood of its initial point B. P. Harlamov
|
286 |