Estimation of the rate of convergence to the limit distribution of the number of false solutions of a system of nonlinear random Boolean equations that has a linear part

The theorem on a estimation of the rate of convergence (n →∞) to the Poisson distribution of the number of false solutions of a beforehand consistent system of nonlinear random equations, that has a linear part, over the field GF(2) is proved.

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Видавець:Інститут математики НАН України
Дата:2007
Автори: Masol, V., Slobodian, M.
Формат: Стаття
Мова:English
Опубліковано: Інститут математики НАН України 2007
Онлайн доступ:http://dspace.nbuv.gov.ua/handle/123456789/4484
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Цитувати:Estimation of the rate of convergence to the limit distribution of the number of false solutions of a system of nonlinear random Boolean equations that has a linear part / V. Masol, M. Slobodian // Theory of Stochastic Processes. — 2007. — Т. 13 (29), № 1-2. — С. 132-143. — Бібліогр.: 3 назв.— англ.

Репозиторії

Digital Library of Periodicals of National Academy of Sciences of Ukraine
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spelling irk-123456789-44842009-11-20T12:00:33Z Estimation of the rate of convergence to the limit distribution of the number of false solutions of a system of nonlinear random Boolean equations that has a linear part Masol, V. Slobodian, M. The theorem on a estimation of the rate of convergence (n →∞) to the Poisson distribution of the number of false solutions of a beforehand consistent system of nonlinear random equations, that has a linear part, over the field GF(2) is proved. 2007 Article Estimation of the rate of convergence to the limit distribution of the number of false solutions of a system of nonlinear random Boolean equations that has a linear part / V. Masol, M. Slobodian // Theory of Stochastic Processes. — 2007. — Т. 13 (29), № 1-2. — С. 132-143. — Бібліогр.: 3 назв.— англ. 0321-3900 http://dspace.nbuv.gov.ua/handle/123456789/4484 en Інститут математики НАН України
institution Digital Library of Periodicals of National Academy of Sciences of Ukraine
collection DSpace DC
language English
description The theorem on a estimation of the rate of convergence (n →∞) to the Poisson distribution of the number of false solutions of a beforehand consistent system of nonlinear random equations, that has a linear part, over the field GF(2) is proved.
format Article
author Masol, V.
Slobodian, M.
spellingShingle Masol, V.
Slobodian, M.
Estimation of the rate of convergence to the limit distribution of the number of false solutions of a system of nonlinear random Boolean equations that has a linear part
author_facet Masol, V.
Slobodian, M.
author_sort Masol, V.
title Estimation of the rate of convergence to the limit distribution of the number of false solutions of a system of nonlinear random Boolean equations that has a linear part
title_short Estimation of the rate of convergence to the limit distribution of the number of false solutions of a system of nonlinear random Boolean equations that has a linear part
title_full Estimation of the rate of convergence to the limit distribution of the number of false solutions of a system of nonlinear random Boolean equations that has a linear part
title_fullStr Estimation of the rate of convergence to the limit distribution of the number of false solutions of a system of nonlinear random Boolean equations that has a linear part
title_full_unstemmed Estimation of the rate of convergence to the limit distribution of the number of false solutions of a system of nonlinear random Boolean equations that has a linear part
title_sort estimation of the rate of convergence to the limit distribution of the number of false solutions of a system of nonlinear random boolean equations that has a linear part
publisher Інститут математики НАН України
publishDate 2007
url http://dspace.nbuv.gov.ua/handle/123456789/4484
citation_txt Estimation of the rate of convergence to the limit distribution of the number of false solutions of a system of nonlinear random Boolean equations that has a linear part / V. Masol, M. Slobodian // Theory of Stochastic Processes. — 2007. — Т. 13 (29), № 1-2. — С. 132-143. — Бібліогр.: 3 назв.— англ.
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