Spatial and temporal prediction of <i>Aedes aegypti</i> populations with atmospheric and urban forms dependence

P Pedro H. G. Lugão (Laboratory of Applied Mathematics, Institute of Exact Sciences, Federal University of Juiz de Fora) M Monalisa R. da Silva (Laboratory of Applied Mathematics, Institute of Exact Sciences, Federal University of Juiz de Fora) R Raphael Cascelli (Laboratory of Applied Mathematics, Institute of Exact Sciences, Federal University of Juiz de Fora) G Grigori Chapiro (Laboratory of Applied Mathematics, Institute of Exact Sciences, Federal University of Juiz de Fora)

Abstract

Accurately predicting mosquito population dynamics in cities requires models that couple climatic sensitivity with urban spatial heterogeneity. We developed a spatially explicit, climate-driven framework that integrates satellite imagery, field observations, and biology to simulate Aedes aegypti dynamics across heterogeneous urban landscapes. A decomposition technique was introduced to disentangle entomological observations from mixed urban sites into landscape-specific time series for houses, streets, and parks. We provide a robust parameter estimation through a constrained inverse problem, revealing distinct temperature responses and biological processes across environments. Model validation against both egg and adult mosquito data from five Brazilian cities yielded strong correlations with the majority falling between ρ = 0.4 and 0.8, confirming the model’s ability to reproduce observed spatiotemporal patterns. This integration of climate dependence, landscape quantification, and empirical validation provides a potential tool for anticipating mosquito abundance across space and time. By identifying periods and locations of elevated risk, the framework supports targeted, cost-effective interventions against dengue and other vector-borne diseases in a rapidly urbanizing and warming world.

Article Details

Volume / Issue Vol. 123, Issue 25
Published June 23, 2026
ISSN 0027-8424
Publisher National Academy of Sciences

Authors (4)

P

Pedro H. G. Lugão

Laboratory of Applied Mathematics, Institute of Exact Sciences, Federal University of Juiz de Fora

M

Monalisa R. da Silva

Laboratory of Applied Mathematics, Institute of Exact Sciences, Federal University of Juiz de Fora

R

Raphael Cascelli

Laboratory of Applied Mathematics, Institute of Exact Sciences, Federal University of Juiz de Fora

G

Grigori Chapiro

Laboratory of Applied Mathematics, Institute of Exact Sciences, Federal University of Juiz de Fora