A. D. Korshunov, “The number of $k$-nonseparated families of subsets of an $n$-element set ($k$-nonseparated Boolean functions of $n$-variables). III. The case of $k\geq 3$ and arbitrary $n$”, Diskretn. Anal. Issled. Oper., Ser. 1, 12:3 (2005), 60

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Diskretnyi Analiz i Issledovanie Operatsii, Ser. 1, 2005, Volume 12, Issue 3, Pages 60–73 (Mi da73)

This article is cited in 1 scientific paper (total in 1 paper)

The number of $k$-nonseparated families of subsets of an $n$-element set ($k$-nonseparated Boolean functions of $n$-variables). III. The case of $k\geq 3$ and arbitrary $n$

A. D. Korshunov

Sobolev Institute of Mathematics, Siberian Branch of the Russian Academy of Sciences

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Received: 13.05.2005

Bibliographic databases:

UDC: 519.71

Language: Russian

Citation: A. D. Korshunov, “The number of $k$-nonseparated families of subsets of an $n$-element set ($k$-nonseparated Boolean functions of $n$-variables). III. The case of $k\geq 3$ and arbitrary $n$”, Diskretn. Anal. Issled. Oper., Ser. 1, 12:3 (2005), 60–73

Citation in format AMSBIB

\Bibitem{Kor05}

\by A.~D.~Korshunov

\paper The number of $k$-nonseparated families of subsets of an $n$-element set ($k$-nonseparated Boolean functions of $n$-variables). III. The case of $k\geq 3$ and arbitrary $n$

\jour Diskretn. Anal. Issled. Oper., Ser.~1

\yr 2005

\vol 12

\issue 3

\pages 60--73

\mathnet{http://mi.mathnet.ru/da73}

\mathscinet{https://mathscinet.ams.org/mathscinet-getitem?mr=2197795}

\zmath{https://zbmath.org/?q=an:1249.05015}

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https://www.mathnet.ru/eng/da/v12/s1/i3/p60

This publication is cited in the following 1 articles:

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