“…Poisson distribution has the remarkable properties of initial probabilistic moments with respect to mathematical expectation m(η, α) = E 1 (η, α) = α and to dispersion D(η, α) = E 2 (η, α) = E 1 η 2 , α = α. These and other properties make it possible to use Poisson distribution in theoretical and statistical mathematics [3,4], in the study of physical phenomena [5,6], in radio engineering and nuclear physics [7,8], in informatics and information systems [9], in modeling of data transmission and networks [10,11], in economics and financial analysis [12], and in other areas up to biological studies [13][14][15][16] and research for medical physics and technics [17][18][19].…”