Maximum of a catalytic branching random walk

被引：4
|
作者：
Bulinskaya, E. Vl. [1 ]
机构：
[1] Novosibirsk State Univ, Novosibirsk, Russia
来源：
RUSSIAN MATHEMATICAL SURVEYS | 2019年 / 74卷 / 03期
基金：
俄罗斯科学基金会;
关键词：
D O I：
10.1070/RM9885
中图分类号：
O1 [数学];
学科分类号：
0701 ; 070101 ;
摘要：
[No abstract available]
引用
收藏
页码：546 / 548
页数：3
相关论文
共 50 条
  • [1] Maximum of Catalytic Branching Random Walk with Regularly Varying Tails
    Bulinskaya, Ekaterina Vl
    [J]. JOURNAL OF THEORETICAL PROBABILITY, 2021, 34 (01) : 141 - 161
  • [2] Maximum of Catalytic Branching Random Walk with Regularly Varying Tails
    Ekaterina Vl. Bulinskaya
    [J]. Journal of Theoretical Probability, 2021, 34 : 141 - 161
  • [3] The spread of a catalytic branching random walk
    Carmona, Philippe
    Hu, Yueyun
    [J]. ANNALES DE L INSTITUT HENRI POINCARE-PROBABILITES ET STATISTIQUES, 2014, 50 (02): : 327 - 351
  • [4] Large deviations for the maximum of a branching random walk
    Gantert, Nina
    Hoefelsauer, Thomas
    [J]. ELECTRONIC COMMUNICATIONS IN PROBABILITY, 2018, 23
  • [5] The maximum of a branching random walk with semiexponential increments
    Gantert, N
    [J]. ANNALS OF PROBABILITY, 2000, 28 (03): : 1219 - 1229
  • [6] ON THE MAXIMAL DISPLACEMENT OF CATALYTIC BRANCHING RANDOM WALK
    Bulinskaya, E., V
    [J]. SIBERIAN ELECTRONIC MATHEMATICAL REPORTS-SIBIRSKIE ELEKTRONNYE MATEMATICHESKIE IZVESTIYA, 2020, 17 : 1088 - 1099
  • [7] The maximum of a branching random walk with stretched exponential tails
    Dyszewski, Piotr
    Gantert, Nina
    Hoefelsauer, Thomas
    [J]. ANNALES DE L INSTITUT HENRI POINCARE-PROBABILITES ET STATISTIQUES, 2023, 59 (02): : 539 - 562
  • [8] Convergence in law of the maximum of nonlattice branching random walk
    Bramson, Maury
    Ding, Jian
    Zeitouni, Ofer
    [J]. ANNALES DE L INSTITUT HENRI POINCARE-PROBABILITES ET STATISTIQUES, 2016, 52 (04): : 1897 - 1924
  • [9] Spread of a catalytic branching random walk on a multidimensional lattice
    Bulinskaya, Ekaterina Vl
    [J]. STOCHASTIC PROCESSES AND THEIR APPLICATIONS, 2018, 128 (07) : 2325 - 2340
  • [10] Catalytic branching random walk with semi-exponential increments
    Bulinskaya, Ekaterina Vl
    [J]. MATHEMATICAL POPULATION STUDIES, 2021, 28 (03) : 123 - 153
12345