10 citations to https://www.mathnet.ru/rus/fpm258
  1. Andres S., Halberstam N., “Lower Gaussian Heat Kernel Bounds For the Random Conductance Model in a Degenerate Ergodic Environment”, Stoch. Process. Their Appl., 139 (2021), 212–228  crossref  mathscinet  isi  scopus
  2. Н. Ю. Крыжановская, “Моментное неравенство для сумм мультииндексированных зависимых случайных величин”, Матем. заметки, 83:6 (2008), 843–856  mathnet  crossref  mathscinet  zmath; N. Yu. Kryzhanovskaya, “Moment Inequality for Sums of Multi-Indexed Dependent Random Variables”, Math. Notes, 83:6 (2008), 770–782  crossref  isi
  3. А. П. Шашкин, “Максимальное неравенство для слабо зависимого случайного поля”, Матем. заметки, 75:5 (2004), 773–782  mathnet  crossref  mathscinet  zmath; A. P. Shashkin, “Maximal Inequality for Weakly Dependent Random Fields”, Math. Notes, 75:5 (2004), 717–725  crossref  isi  elib
  4. А. В. Булинский, “Статистический вариант центральной предельной теоремы для векторных случайных полей”, Матем. заметки, 76:4 (2004), 490–501  mathnet  crossref  mathscinet  zmath; A. V. Bulinski, “Statistical Version of the Central Limit Theorem for Vector-Valued Random Fields”, Math. Notes, 76:4 (2004), 455–464  crossref  isi  elib
  5. Louhichi, S, “Moment inequalities for sums of certain dependent random variables”, Theory of Probability and Its Applications, 47:4 (2002), 649  crossref  mathscinet  isi
  6. Bakhtin, YY, “A functional central limit theorem for transformed solutions of the multidimensional Burgers equation with random initial data”, Theory of Probability and Its Applications, 46:3 (2001), 387  crossref  mathscinet  zmath  isi
  7. Bulinski, A, “Normal approximation for quasi-associated random fields”, Statistics & Probability Letters, 54:2 (2001), 215  crossref  mathscinet  zmath  isi
  8. Doukhan, P, “Functional estimation of a density under a new weak dependence condition”, Scandinavian Journal of Statistics, 28:2 (2001), 325  crossref  mathscinet  zmath  isi
  9. Bakhtin, YY, “A functional central limit theorem for transformed solutions to the multidimensional Burgers equation with random initial data”, Doklady Mathematics, 61:3 (2000), 417  mathscinet  zmath  isi
  10. Vronskii, MA, “Rate of convergence in the SLLN for associated sequences and fields”, Theory of Probability and Its Applications, 43:3 (1999), 449  crossref  mathscinet  isi