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Sep 2020 DOI 10.14302/issn.2694-1198.jge-20-3515
A.N. VolobuevCorresponding author
The solution of a genetic-mathematical problem of interaction of the human population cells and virus population to a problem of pandemic COVID-19 is submitted. The mathematical model based on the Hardy - Weinberg law consisting of two interdependent differential equations is used. The equations ref…
Mar 2020 DOI 10.14302/issn.2694-1198.jge-20-3206
A.N. VolobuevCorresponding author
On the basis of Hardy – Weinberg’s law the problem of inbreeding in a family tree and a population was investigated. With use of an inbreeding factor are received the discrete equation for a family tree and differential equation for a population. The numerical solution of the differential equation f…
Jan 2020 DOI 10.14302/issn.2694-1198.jge-19-3141
A.N. VolobuevCorresponding author
On the basis of Hardy – Weinberg law the problem of migration from the genetic point of view is considered. It is proved the linear differential equation of migratory process of a panmictic population. The phase of the solution of this equation is investigated. On the basis of the carried out analys…
Dec 2019 DOI 10.14302/issn.2694-1198.jge-19-3079
A.N. VolobuevCorresponding author
The problem of natural selection against recessive homozygotes in a population is investigated. It is shown that natural selection of mutant alleles linked with the Х-chromosome in a population at women is described by the nonlinear differential equation of the third order. The order of the differen…
Jul 2019 DOI 10.14302/issn.2694-1198.jge-19-2756
A.N. VolobuevCorresponding author
Processes of genetic-mathematical modeling of a population development are considered. A basic distinction in the mathematical description of a family tree and a population is shown. In a family tree alternation of generations has discrete character. In a population there is a continuous alternation…