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pro vyhledávání: '"Aleksandr V. Shklyaev"'
Autor:
Aleksandr V. Shklyaev
Publikováno v:
Discrete Mathematics and Applications. 31:431-447
We consider the probabilities of large deviations for the branching process Zn in a random environment, which is formed by independent identically distributed variables. It is assumed that the associated random walk Sn = ξ 1 + … + ξn has a finite
Autor:
Aleksandr V. Shklyaev
Publikováno v:
Discrete Mathematics and Applications. 31:281-291
In this first part of the paper we find the asymptotic formulas for the probabilities of large deviations of the sequence defined by the random difference equation Y n+1=A n Y n + B n , where A 1, A 2, … are independent identically distributed rand
Publikováno v:
Discrete Mathematics and Applications. 30:215-241
Let (ξ(i), η(i)) ∈ ℝd+1, 1 ≤ i < ∞, be independent identically distributed random vectors, η(i) be nonnegative random variables, the vector (ξ(1), η(1)) satisfy the Cramer condition. On the base of renewal process, NT = max{k : η(1) +
Autor:
Aleksandr V. Shklyaev, A. V. Nenashev, Olga Borodavchenko, A. V. Dvurechenskii, A. V. Mudryi, S. V. Trubina, Vadim Zhivulko, A. F. Zinovieva, Simon Erenburg, S. A. Teys, Vladimir Zinovyev, Zhanna Smagina
Publikováno v:
physica status solidi c. 14:1700187
The photoluminescence (PL) properties of combined Ge/Si structures representing a combination of large (200–250 nm) SiGe disk-like quantum dots (QDs) and the groups of smaller (40–50 nm) laterally ordered QDs grown on the nanodisk surface are stu