25 citations to https://www.mathnet.ru/rus/aipps1
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Xiequan Fan, Qi-Man Shao, “Self-normalized Cramér type moderate deviations for martingales and applications”, Bernoulli, 31:1 (2025)
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Natalia Cardona-Tobón, Juan Carlos Pardo, “Speed of extinction for continuous state branching processes in subcritical Lévy environments: the strongly and intermediate regimes”, ALEA, 21:1 (2024), 741
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Chun Mao Huang, Rui Zhang, Zhi Qiang Gao, “Precise Asymptotics in Limit Theorems for a Supercritical Branching Process with Immigration in a Random Environment”, Acta. Math. Sin.-English Ser., 2024
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Ion Grama, Quansheng Liu, Eric Miqueu, “Asymptotics of the distribution and harmonic moments for a supercritical branching process in a random environment”, Ann. Inst. H. Poincaré Probab. Statist., 59:4 (2023)
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В. А. Ватутин, Ш. Смади, “Критические ветвящиеся процессы в случайной среде с иммиграцией: размер единственного выжившего семейства”, Труды МИАН, 316 (2022), 355–375 ; V. A. Vatutin, C. Smadi, “Critical Branching Processes in a Random Environment with Immigration: The Size of the Only Surviving Family”, Proc. Steklov Inst. Math., 316 (2022), 336–355
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Е. Е. Дьяконова, “Промежуточно докритический ветвящийся процесс в случайной среде: начальный этап эволюции”, Труды МИАН, 316 (2022), 129–144 ; E. E. Dyakonova, “Intermediately Subcritical Branching Process in a Random Environment: The Initial Stage of the Evolution”, Proc. Steklov Inst. Math., 316 (2022), 121–136
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В. А. Ватутин, Е. Е. Дьяконова, “Многотипные ветвящиеся процессы в случайной среде”, УМН, 76:6 (2021), 71–118 ; V. A. Vatutin, E. E. Dyakonova, “Multitype branching processes in random environment”, Russian Math. Surveys, 76:6 (2021), 1019–1063
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V. I. Afanasyev, “A critical branching process with immigration in random environment”, Stoch. Proc. Appl., 139 (2021), 110–138
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Zhi-Qiang Gao, “Exact convergence rate in the central limit theorem for a branching process in a random environment”, Statistics & Probability Letters, 178 (2021), 109194
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Doudou Li, Vladimir Vatutin, Mei Zhang, “Subcritical branching processes in random environment with immigration stopped at zero”, J. Theor. Probability, 34:2 (2021), 874–896