| Authors | Leila Soleimani |
| Journal | Applied Mathematics and Computation |
| Page number | 1-15 |
| Serial number | 451 |
| Volume number | 1 |
| IF | 1.738 |
| Paper Type | Full Paper |
| Published At | 2023 |
| Journal Grade | ISI |
| Journal Type | Typographic |
| Journal Country | Iran, Islamic Republic Of |
| Journal Index | JCR،Scopus |
Abstract
We present a stochastic SIV model affected by random mutations. In addition to the stochastic structure of the model, the parameters and equilibria of the model are also stochastic processes. Therefore, the stability of the system changes randomly over time. Our goal is to provide a computational approach to system probabilities. Based on the stochastic behavior of the model, we give a definition to evaluate the success of the vac- cination plan (Definition 3.3). In addition, we assess the chance of success by calculating model distributions, probabilities, and the mathematical expectation of the number of in- fected people (Theorem 3.6). Finally, we simulate the results to assess the likelihood of the extinction of COVID-19.
Paper URL