33 citations to https://www.mathnet.ru/rus/tvp767
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István Berkes, Siegfried Hörmann, “Some Optimal Conditions for the ASCLT”, J Theor Probab, 37:1 (2024), 209
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А. А. Боровков, Ал. В. Булинский, А. М. Вершик, Д. Н. Запорожец, А. С. Холево, А. Н. Ширяев, “Ильдар Абдуллович Ибрагимов (к девяностолетию со дня рождения)”, УМН, 78:3(471) (2023), 183–195 ; A. A. Borovkov, Al. V. Bulinski, A. M. Vershik, D. Zaporozhets, A. S. Holevo, A. N. Shiryaev, “Ildar Abdullovich Ibragimov (on his ninetieth birthday)”, Russian Math. Surveys, 78:3 (2023), 573–583
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István Berkes, Endre Csáki, “On the Almost Sure Central Limit Theorem Along Subsequences”, MathPann, 28_NS2:1 (2022), 11
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Torrisi G.L., Leonardi E., “Almost Sure Central Limit Theorems in Stochastic Geometry”, Adv. Appl. Probab., 52:3 (2020), 705–734
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Azmoodeh E., Nourdin I., “Almost Sure Limit Theorems on Wiener Chaos: the Non-Central Case”, Electron. Commun. Probab., 24 (2019), 9
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А. Ю. Зайцев, А. А. Зингер, М. А. Лифшиц, Я. Ю. Никитин, В. В. Петров, “К истории Санкт-Петербургской школы теории вероятностей и математической статистики. I. Предельные теоремы для сумм независимых случайных величин”, Вестн. Санкт-Петербургского ун-та. Математика. Механика. Астрономия, 5:2 (2018), 201–232 ; M. A. Lifshits, Ya. Yu. Nikitin, V. V. Petrov, A. Yu. Zaitsev, A. A. Zinger, “Toward the history of the Saint Petersburg school of probability and statistics. I. Limit theorems for sums of independent random variables”, Vestn. St Petersb. Univ. Math., 51:2 (2018), 144–163
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Khalil M., Tudor C.A., Zili M., “Spatial Variation For the Solution to the Stochastic Linear Wave Equation Driven By Additive Space-Time White Noise”, Stoch. Dyn., 18:5 (2018), 1850036
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L. Pastur, M. Shcherbina, “Szegö-type theorems for one-dimensional Schrödinger operator with random potential (smooth case)”, Журн. матем. физ., анал., геом., 14:3 (2018), 362–388
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Khalil M., Tudor C.A., “Correlation Structure, Quadratic Variations and Parameter Estimation For the Solution to the Wave Equation With Fractional Noise”, Electron. J. Stat., 12:2 (2018), 3639–3672
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L. PASTUR, M. SHCHERBINA, “Szego-Type Theorems for One-Dimensional Schrodinger Operator with Random Potential (Smooth Case)”, Z. mat. fiz. anal. geom., 14:3 (2018), 362