ArticleJournal of mathematical biology2017
Mathematical assessment of the role of temperature and rainfall on mosquito population dynamics.
Article in Journal of mathematical biology, 2017. The graph could read no effect estimate from its abstract, so it casts no vote on the map. Cited by 17 papers, 1 of them a synthesis that pooled it.
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Who cites it
17 citing papers in PubMed, 1 synthesis or guideline pooled it.
- A systematic review of published literature on mosquito control action thresholds across the world.PLoS neglected tropical diseases · 2023Pooled it
- Optimizing insecticide deployment strategies to delay quantitative resistance in mosquito populations.Journal of mathematical biology · 2026Article
- Rural-Urban Migration and Low-Transmission Endemicity of Malaria in Sub-Saharan Africa: A Statistical Inference Approach to Uncover Possible Mechanisms.Journal of epidemiology and global health · 2026Article
- Risk assessment and mitigation evaluation of future yellow fever outbreaks under different climate scenarios: Insight from a case study of Brazil.PLoS neglected tropical diseases · 2025Article
- Mathematical assessment of the role of temperature on desert locust population dynamics.PloS one · 2025Article
- Impact of climate change on malaria transmission in Africa: A scoping review of literature.Journal of public health in Africa · 2025Review
- Integrating dynamic models and neural networks to discover the mechanism of meteorological factors on Aedes population.PLoS computational biology · 2024Article
- Article
- Humidity - The overlooked variable in the thermal biology of mosquito-borne disease.Ecology letters · 2023Article
- Mathematics of a single-locus model for assessing the impacts of pyrethroid resistance and temperature on population abundance of malaria mosquitoes.Infectious Disease Modelling · 2022Article
- A Temperature Conditioned Markov Chain Model for Predicting the Dynamics of Mosquito Vectors of Disease.Insects · 2021Article
- Article
- Inference and prediction of malaria transmission dynamics using time series data.Infectious diseases of poverty · 2020Article
- Forecasting Zoonotic Infectious Disease Response to Climate Change: Mosquito Vectors and a Changing Environment.Veterinary sciences · 2019Review
- The UK's suitability for Aedes albopictus in current and future climates.Journal of the Royal Society, Interface · 2019Article
- Mathematics of dengue transmission dynamics: Roles of vector vertical transmission and temperature fluctuations.Infectious Disease Modelling · 2018Article
- Exploring the Influence of Daily Climate Variables on Malaria Transmission and Abundance ofJournal of environmental and public health · 2018Article
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Authors and funding
2 authors.
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Abstract
A new stage-structured model for the population dynamics of the mosquito (a major vector for numerous vector-borne diseases), which takes the form of a deterministic system of non-autonomous nonlinear differential equations, is designed and used to study the effect of variability in temperature and rainfall on mosquito abundance in a community. Two functional forms of eggs oviposition rate, namely the Verhulst-Pearl logistic and Maynard-Smith-Slatkin functions, are used. Rigorous analysis of the autonomous version of the model shows that, for any of the oviposition functions considered, the trivial equilibrium of the model is locally- and globally-asymptotically stable if a certain vectorial threshold quantity is less than unity. Conditions for the existence and global asymptotic stability of the non-trivial equilibrium solutions of the model are also derived. The model is shown to undergo a Hopf bifurcation under certain conditions (and that increased density-dependent competition in larval mortality reduces the likelihood of such bifurcation). The analyses reveal that the Maynard-Smith-Slatkin oviposition function sustains more oscillations than the Verhulst-Pearl logistic function (hence, it is more suited, from ecological viewpoint, for modeling the egg oviposition process). The non-autonomous model is shown to have a globally-asymptotically stable trivial periodic solution, for each of the oviposition functions, when the associated reproduction threshold is less than unity. Furthermore, this model, in the absence of density-dependent mortality rate for larvae, has a unique and globally-asymptotically stable periodic solution under certain conditions. Numerical simulations of the non-autonomous model, using mosquito surveillance and weather data from the Peel region of Ontario, Canada, show a peak mosquito abundance for temperature and rainfall values in the range [Formula: see text]C and [15-35] mm, respectively. These ranges are recorded in the Peel region between July and August (hence, this study suggests that anti-mosquito control effects should be intensified during this period).
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