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We propose and analyze an epidemiological model for vector borne diseasesthat integrates a multi-stage vector population and several hostsub-populations which may be characterized by a variety of compartmental modeltypes: subpopulations all include Susceptible and Infected compartments, butmay or may not include Exposed and/or Recovered compartments. The model wasoriginally designed to evaluate the effectiveness of various prophylacticmeasures in malaria-endemic areas, but can be applied as well to othervector-borne diseases. This model is expressed as a system of severaldifferential equations, where the number of equations depends on the particularassumptions of the model. We compute the basic reproduction number $\mathcalR_0$, and show that if $\mathcal R_0\leqslant 1$, the disease free equilibrium(DFE) is globally asymptotically stable (GAS) on the nonnegative orthant. If$\mathcal R_0>1$, the system admits a unique endemic equilibrium (EE) that isGAS. We analyze the sensitivity of $R_0$ and the EE to different systemparameters, and based on this analysis we discuss the relative effectiveness ofdifferent control measures.

Analysis of Control Measures for Vector-borne Diseases Using a Multistage Vector Model with Multi-Host Sub-populations