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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
Volodymyr Masol, Mykola Slobodian
Department of Probability Theory and Mathematical Statistics,
Kyiv National Taras Shevchenco University, Kyiv, Ukraine.
Abstract:
The theorem on a estimation of the rate of convergence ($n\to\infty$)
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.
Keywords:
System of nonlinear random Boolean equations, field GF(2),
rate of convergence.
Citation:
Volodymyr Masol, Mykola Slobodian, “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”, Theory Stoch. Process., 13(29):1 (2007), 132–143
Linking options:
https://www.mathnet.ru/eng/thsp192 https://www.mathnet.ru/eng/thsp/v13/i1/p132
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| Statistics & downloads: |
| Abstract page: | 117 | | Full-text PDF : | 57 | | References: | 41 |
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Citation in format AMSBIB
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