In this article, a mathematical model has been developed to study the regulatory mechanisms of the emergence and development of primary tumors of the central nervous system using nonlinear delayed-type functional differential equations based on the regulatory method. Solutions to the equations of this mathematical model are qualitatively analyzed, their equilibrium points are checked, and based on the conditions of the Hayes criterion, it is checked whether the equation is stable or unstable at the equilibrium point.
| Mualliflar | Isroilov, Shuxrat, Allayorov, Fazliddin |
|---|---|
| Jurnal | Рақамли технологияларнинг назарий ва амалий масалалари |
| Nashr sanasi | 2024-06-30 |
| Jild | 7 |
| Son | 2 |
| Betlar | 77-83 |
| Til | Rus |
| DOI | 10.62132/ijdt.v7i2.186 |
DOI: 10.62132/ijdt.v7i2.186 · Maqolaning asl sahifasi
matematik model, regulyatorika, funksional-differensial tenglamalar, Xeys kriteriyasi, muvozanat nuqtasi, mathematical modeling, regulation, functional differential equations, Hayes criterion, equilibrium point
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