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ON A COMBINATORIAL STRONG LAW OF LARGE NUMBERS. / Frolov, Andrei N. .

в: ISTATISTIK: JOURNAL OF THE TURKISH STATISTICAL ASSOCIATION, Том 11, № 3, 12.2018, стр. 46-52.

Результаты исследований: Научные публикации в периодических изданияхстатьяРецензирование

Harvard

Frolov, AN 2018, 'ON A COMBINATORIAL STRONG LAW OF LARGE NUMBERS', ISTATISTIK: JOURNAL OF THE TURKISH STATISTICAL ASSOCIATION, Том. 11, № 3, стр. 46-52.

APA

Frolov, A. N. (2018). ON A COMBINATORIAL STRONG LAW OF LARGE NUMBERS. ISTATISTIK: JOURNAL OF THE TURKISH STATISTICAL ASSOCIATION, 11(3), 46-52.

Vancouver

Frolov AN. ON A COMBINATORIAL STRONG LAW OF LARGE NUMBERS. ISTATISTIK: JOURNAL OF THE TURKISH STATISTICAL ASSOCIATION. 2018 Дек.;11(3):46-52.

Author

Frolov, Andrei N. . / ON A COMBINATORIAL STRONG LAW OF LARGE NUMBERS. в: ISTATISTIK: JOURNAL OF THE TURKISH STATISTICAL ASSOCIATION. 2018 ; Том 11, № 3. стр. 46-52.

BibTeX

@article{b01d8fe99fed472c89bfa35be466c1f3,
title = "ON A COMBINATORIAL STRONG LAW OF LARGE NUMBERS",
abstract = "We derive strong laws of large numbers for combinatorial sums iXniπn(i), where Xnij are n × n matrices of random variables with finite fourth moments and (πn(1), . . . , πn(n)) are uniformly distributed random permutations of 1, . . . , n independent with X{\textquoteright}s. We do not assume the independence of X{\textquoteright}s, but this case is included as well. Examples are discussed.",
author = "Frolov, {Andrei N.}",
year = "2018",
month = dec,
language = "English",
volume = "11",
pages = "46--52",
journal = "ISTATISTIK: JOURNAL OF THE TURKISH STATISTICAL ASSOCIATION",
issn = "1300-4077",
publisher = "Turkish Statistical Association",
number = "3",

}

RIS

TY - JOUR

T1 - ON A COMBINATORIAL STRONG LAW OF LARGE NUMBERS

AU - Frolov, Andrei N.

PY - 2018/12

Y1 - 2018/12

N2 - We derive strong laws of large numbers for combinatorial sums iXniπn(i), where Xnij are n × n matrices of random variables with finite fourth moments and (πn(1), . . . , πn(n)) are uniformly distributed random permutations of 1, . . . , n independent with X’s. We do not assume the independence of X’s, but this case is included as well. Examples are discussed.

AB - We derive strong laws of large numbers for combinatorial sums iXniπn(i), where Xnij are n × n matrices of random variables with finite fourth moments and (πn(1), . . . , πn(n)) are uniformly distributed random permutations of 1, . . . , n independent with X’s. We do not assume the independence of X’s, but this case is included as well. Examples are discussed.

UR - https://dergipark.org.tr/en/pub/ijtsa/issue/42850

UR - https://dergipark.org.tr/en/pub/ijtsa/issue/42850/518197

M3 - Article

VL - 11

SP - 46

EP - 52

JO - ISTATISTIK: JOURNAL OF THE TURKISH STATISTICAL ASSOCIATION

JF - ISTATISTIK: JOURNAL OF THE TURKISH STATISTICAL ASSOCIATION

SN - 1300-4077

IS - 3

ER -

ID: 36181548