"úÁÐÉÓËÉ ÎÁÕÞÎÙÈ ÓÅÍÉÎÁÒÏ× ðïíé"

• âÅÌÏÐÏÌØÓËÁÑ ñ. é. íÁÒËÏ×ÓËÉÅ ÐÒÏÃÅÓÓÙ É ÕÒÁ×ÎÅÎÉÑ ÍÁÇÎÉÔÏ-ÇÉÄÒÏÄÉÎÁÍÉËÉ ....... 7 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• âÏÒÏÄÉÎ á. î. òÁÓÐÒÅÄÅÌÅÎÉÑ ÆÕÎËÃÉÏÎÁÌÏ× ÏÔ ÂÒÏÕÎÏ×ÓËÏÇÏ ÐÒÏÃÅÓÓÁ Ó ÎÅÓÔÁÎÄÁÒÔÎÙÍ ÐÅÒÅËÌÀÞÅÎÉÅÍ ....... 35 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• âÏÒÏÄÉÎ á. î. ðÒÅÄÅÌØÎÏÅ ÐÏ×ÅÄÅÎÉÅ ÓÌÏÖÎÏÇÏ ÐÕÁÓÓÏÎÏ×ÓËÏÇÏ ÐÒÏÃÅÓÓÁ Ó ÐÅÒÅËÌÀÞÅÎÉÑÍÉ ÍÅÖÄÕ ÎÅÓËÏÌØËÉÍÉ ÚÎÁÞÅÎÉÑÍÉ ....... 44 áÎÎÏÔÁÃÉÑ (.pdf)ðÏÌÎÙÊ ÔÅËÓÔ
• ÷ÏÌÞ£ÎËÏ×Á é. ÷., ëÌÅÂÁÎÏ× ì. â. èÁÒÁËÔÅÒÉÚÁÃÉÉ ÒÁÓÐÒÅÄÅÎÉÑ ðÁÒÅÔÏ Ó×ÏÊÓÔ×ÁÍÉ ÓÏÓÅÄÎÉÈ ÐÏÒÑÄËÏ×ÙÈ ÓÔÁÔÉÓÔÉË ....... 63 áÎÎÏÔÁÃÉÑ (.pdf)ðÏÌÎÙÊ ÔÅËÓÔ
• ç£ÔÃÅ æ., úÁÊÃÅ× á. à., úÁÐÏÒÏÖÅà ä. î. õÌÕÞÛÅÎÎÙÊ ÍÎÏÇÏÍÅÒÎÙÊ ×ÁÒÉÁÎÔ ×ÔÏÒÏÊ ÒÁ×ÎÏÍÅÒÎÏÊ ÐÒÅÄÅÌØÎÏÊ ÔÅÏÒÅÍÙ ëÏÌÍÏÇÏÒÏ×Á ....... 71 áÎÎÏÔÁÃÉÑ (.pdf)ðÏÌÎÙÊ ÔÅËÓÔ
• çÏÌÉËÏ×Á ñ. ó. ï ×ÙÞÉÓÌÅÎÉÉ ËÏÎÓÔÁÎÔ × ÎÅÒÁ×ÅÎÓÔ×ÁÈ áÒÁËÁ ÄÌÑ ÆÕÎËÃÉÊ ËÏÎÃÅÎÔÒÁÃÉÉ Ó×ÅÒÔÏË ×ÅÒÏÑÔÎÏÓÔÎÙÈ ÒÁÓÐÒÅÄÅÌÅÎÉÊ ....... 86 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• åÒÍÁËÏ× í. ó. ï ÒÁ×ÎÏÍÅÒÎÏÊ ÓÏÓÔÏÑÔÅÌØÎÏÓÔÉ ÎÅÐÁÒÁÍÅÔÒÉÞÅÓËÉÈ ËÒÉÔÅÒÉÅ×. I ....... 98 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• éÂÒÁÇÉÍÏ× é. á., óÍÏÒÏÄÉÎÁ î. ÷., æÁÄÄÅÅ× í. í. ï ÏÄÎÏÍ ÏÂÏÂÝÅÎÉÉ ÐÏÎÑÔÉÑ ÌÏËÁÌØÎÏÇÏ ×ÒÅÍÅÎÉ ....... 148 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• éÅ×ÌÅ× ð. î. âÒÏÕÎÏ×ÓËÏÅ Ä×ÉÖÅÎÉÅ Ó ÏÔÒÁÖÅÎÉÅÍ × $d$-ÍÅÒÎÏÍ ÛÁÒÅ ....... 158 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ìÉÐÁÔØÅ× á. á., õÌØÑÎÏ× ÷. ÷. îÅÁÓÉÍÐÔÏÔÉÞÅÓËÉÊ ÁÎÁÌÉÚ ÓÔÁÔÉÓÔÉËÉ ìÏÕÌÉ--èÏÔÅÌÌÉÎÇÁ ÄÌÑ ÄÁÎÎÙÈ ÂÏÌØÛÏÊ ÒÁÚÍÅÒÎÏÓÔÉ ....... 178 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• íÏÓÅÅ×Á ô. óÌÕÞÁÊÎÙÅ ÓÅÞÅÎÉÑ ×ÙÐÕËÌÙÈ ÔÅÌ ....... 190 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• îÉËÉÔÉÎ ñ. à., ðÏÌÅ×ÁÑ ô. á. ðÒÅÄÅÌØÎÙÅ ÔÅÏÒÅÍÙ ÄÌÑ ÐÌÏÝÁÄÅÊ É ÐÅÒÉÍÅÔÒÏ× ÓÌÕÞÁÊÎÙÈ ×ÐÉÓÁÎÎÙÈ É ÏÐÉÓÁÎÎÙÈ ÍÎÏÇÏÕÇÏÌØÎÉËÏ× ....... 200 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• îÉËÏÌÁÅ× á. ë., ðÌÁÔÏÎÏ×Á í. ÷. ðÒÅÄÅÌØÎÙÅ ÔÅÏÒÅÍÙ Ï ÓÈÏÄÉÍÏÓÔÉ Ë ÏÂÏÂÝÅÎÎÙÍ ÐÒÏÃÅÓÓÁÍ ÔÉÐÁ ëÏÛÉ ....... 214 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ðÅÔÒÏ× ÷. ÷. ï ÚÁËÏÎÅ ÐÏ×ÔÏÒÎÏÇÏ ÌÏÇÁÒÉÆÍÁ ÄÌÑ ÓÕÍÍ ÚÁ×ÉÓÉÍÙÈ ÓÌÕÞÁÊÎÙÈ ×ÅÌÉÞÉÎ ....... 229 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ðÌÁÔÏÎÏ×Á í. ÷., òÑÄÏ×ËÉÎ ë. ó. ï ÄÉÓÐÅÒÓÉÉ ÞÉÓÌÅÎÎÏÓÔÉ ÞÁÓÔÉà ÎÁÄËÒÉÔÉÞÅÓËÏÇÏ ×ÅÔ×ÑÝÅÇÏÓÑ ÓÌÕÞÁÊÎÏÇÏ ÂÌÕÖÄÁÎÉÑ ÎÁ ÐÅÒÉÏÄÉÞÅÓËÉÈ ÇÒÁÆÁÈ ....... 233 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• ðÌÁÔÏÎÏ×Á í. ÷., ãÙËÉÎ ó. ÷. ï ÏÄÎÏÊ ÐÒÅÄÅÌØÎÏÊ ÔÅÏÒÅÍÅ, Ó×ÑÚÁÎÎÏÊ Ó ÒÅÛÅÎÉÅÍ ÚÁÄÁÞÉ ëÏÛÉ ÄÌÑ ÕÒÁ×ÎÅÎÉÑ ûÒ\"{e}ÄÉÎÇÅÒÁ Ó ÏÐÅÒÁÔÏÒÏÍ ÄÒÏÂÎÏÇÏ ÄÉÆÆÅÒÅÎÃÉÒÏ×ÁÎÉÑ ÐÏÒÑÄËÁ $\alpha\in\bigcup\limits_{m=3}^{\infty}(m-1, m)$ ....... 254 áÎÎÏÔÁÃÉÑ (.pdf)ðÏÌÎÙÊ ÔÅËÓÔ
• òÏÚÏ×ÓËÉÊ ì. ÷. ï ÁÓÉÍÐÔÏÔÉËÅ Ó×ÅÒÔËÉ ÒÁÓÐÒÅÄÅÌÅÎÉÊ Ó ÒÅÇÕÌÑÒÎÏ ÜËÓÐÏÎÅÎÃÉÁÌØÎÏ ÕÂÙ×ÁÀÝÉÍÉ È×ÏÓÔÁÍÉ ....... 265 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• óÏÌÅ× ÷. î. OÃÅÎËÁ ×ÅËÔÏÒÎÏÚÎÁÞÎÏÊ ÆÕÎËÃÉÉ × ÇÁÕÓÓÏ×ÓËÏÍ ÓÔÁÃÉÏÎÁÒÎÏÍ ÛÕÍÅ ....... 275 áÎÎÏÔÁÃÉÑ (.pdf)ðÏÌÎÙÊ ÔÅËÓÔ
• èÁÒÌÁÍÏ× â. ð. ï ÐÌÏÔÎÏÓÔÉ ÒÁÓÐÒÅÄÅÌÅÎÉÑ ÔÏÞËÉ ÐÅÒ×ÏÇÏ ×ÙÈÏÄÁ Ä×ÕÍÅÒÎÏÇÏ ÄÉÆÆÕÚÉÏÎÎÏÇÏ ÐÒÏÃÅÓÓÁ Ó ÏÂÒÙ×ÏÍ ÉÚ ÍÁÌÏÊ ËÒÕÇÏ×ÏÊ ÏËÒÅÓÔÎÏÓÔÉ ÅÇÏ ÎÁÞÁÌØÎÏÊ ÔÏÞËÉ ....... 286 áÎÎÏÔÁÃÉÑ ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)
• òÅÆÅÒÁÔÙ .......303 ðÏÌÎÙÊ ÔÅËÓÔ(.pdf)

---


Contents  
• Belopolskaya Ya. I. Markov processes and magneto-hydrodynamic systems ....... 7
• Borodin A. N. Distributions of functionals of Brownian motion with non-standard switching ....... 35
• Borodin A. N. Limit behaviour of a compound Poisson process with switching between multiple values ....... 44
• Volchenkova I. V., Klebanov L. B. Characterizations of Pareto distribution by the properties of neighboring order statistics ....... 63
• G\"otze F., Zaitsev A. Yu., Zaporozhets D. N. Improved multivariate version of the second Kolmogorov's uniform limit theorem ....... 71
• Golikova Ia. S. On the calculation of constants in the Arak inequality for the concentration functions of convolution of probability distributions ....... 86
• Ermakov M. S. On uniform consistency of nonparametric tests ....... 98
• Ibragimov I. A., Smorodina N. V., Faddeev M. M. An extension of local time ....... 148
• Ievlev P. N. Reflecting Brownian motion in $d$-ball ....... 158
• Lipatiev A. A. Ulyanov V. V. Non-asymptotic analysis of Lawley--Hotelling statistic for high dimensional data ....... 178
• Moseeva T. Random sections of convex bodies ....... 190
• Nikitin Ya. Yu., Polevaya T. A. Limit theorems for areas and perimeters of random inscribed and circumscribed polygons ....... 200
• Nikolaev A. K., Platonova M. V. Limit theorems on convergence to generalized Cauchy type processes ....... 214
• Petrov V. V. On the law of the iterated logarithm for sums of dependent random variables ....... 229
• Platonova M. V., Ryadovkin K. S. On the variance of the particle number of the supercritical branching random walk on periodic graphs ....... 233
• Platonova M. V., Tsykin S. V. On a limit theorem related to a Cauchy problem solution for the Schr\"odinger equation with a fractional derivative operator of the order $\alpha\in\bigcup\limits_{m=3}^{\infty}(m-1, m)$ ....... 254
• Rozovskii L. V. On the asymptotic behavior of the convolution of distributions with regularly exponentially decreasing tails ....... 265
• Solev V. N. Estimation of a vectorvalued function in a Gaussian stationary noise ....... 275
• Harlamov B. P. On distribution density of the first exit point of a diffusion process with break from a small circle neighborhood of its initial point ....... 286
• Reviews ....... 303

---

• Paging 309 pp.

• ---

  Back to the Petersburg Department of Steklov Institute of Mathematics