Speaker
Description
Vector-borne diseases often infect multiple host species, increasing the likelihood of disease persistence due to the presence of multiple reservoirs. Vector biting patterns and feeding preferences can shift in response to selective pressures introduced by disease control interventions, altering the dynamics of transmission. In this talk, we develop a mathematical model that couples host diversity and adaptive vector behavior with vector-borne disease transmission dynamics, focusing on a system with two distinct hosts and a vector population exhibiting preference for one host. We derive the basic reproduction number, $R_0$, a threshold which determines the existence of two equilibria in our model, and obtain conditions that can lead to the long-term persistence of the disease. The analysis suggests that shortening the infectious period of the vector’s preferred host is an effective control strategy. We also identify a threshold that determines whether shifting vector preference toward a non-preferred host amplifies or reduces the disease burden on the primary preferred host. We show that protective measures for the preferred host can trigger adaptive shifts in vector preferences, reducing disease prevalence in that host. However, this shift may lead to an increase in overall host prevalence.
