Research Article
Understanding Dengue Control for Short- and Long-Term Intervention with a Mathematical Model Approach
Table 1
Parameters values.
| Parameters | Value | Description |
| | | Total of human population is assumed to be 1000 people. | | | Since human life expectation is approximately 65 years, we have [23]. | | | Since in our model the total of the human population is constant, we have . | | | We assume that each female Aedes aegypti produces 300 eggs at each spawning. | | | It is assumed that it needs 10 successful contacts to infect a human/mosquito with dengue [23]. | | | We assume that the effect of vaccination will have disappeared in 60 days. | | | The natural recovery rate for the human population from dengue is 14 days [4]. | | | With vaccination, the infection rate from mosquito to human population will be reduced by 90%. | | | Life expectation of the mosquito population is 30 days [4]. | | | We assume that there is only a 25% chance that larvae might grow and become adult mosquitoes, with time to transition being 21 days. | | | Transition from aquatic phase to adult mosquito [4]. | | | Short-term immunity of humans to dengue after recovery is 30 days [23]. | | | Mosquitoes only bite once a day [23]. | | | We assume that the ratio between human and adult mosquitoes is 2; that is, each human related to 2 adult mosquitoes. |
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