DIFFERENTIAL EQUATIONS AN APPLIED APPROACH BY J.M.CUSHING PDF

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Susceptible humans can be infected when they are bitten by an infectious mosquito. They then progress through the exposed, infectious, and recovered classes, before reentering the susceptible class.

Susceptible mosquitoes can become infected when they bite infectious or recovered humans, and once infected they move through the exposed and infectious classes. Nonlinear Analysis: Real World Applications 53, Crossref Mathematical analysis of reinfection and relapse in malaria dynamics. Applied Mathematics and Computation , Bulletin of Mathematical Biology Crossref A framework for evaluating the effects of observational type and quality on vector-borne disease forecast.

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Crossref Dynamics analysis of a Zika—dengue co-infection model with dengue vaccine and antibody-dependent enhancement. Crossref Effects of climate change on Plasmodium vivax malaria transmission dynamics: A mathematical modeling approach.

Crossref The transmission dynamics of a within-and between-hosts malaria model. Ecological Complexity 38, Complexity , Crossref Weather-driven malaria transmission model with gonotrophic and sporogonic cycles.

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Crossref Modeling the transmission dynamics of Zika with sterile insect technique. Crossref Backward bifurcation analysis for two continuous and discrete epidemiological models. Crossref Mathematical modeling of malaria transmission global dynamics: taking into account the immature stages of the vectors.

Crossref Stochastic lattice-based modelling of malaria dynamics. Crossref A mathematical model for Zika virus transmission dynamics with a time-dependent mosquito biting rate. Theoretical Biology and Medical Modelling Crossref Implications of population-level immunity for the emergence of artemisinin-resistant malaria: a mathematical model. The Open Infectious Diseases Journal , Crossref A mathematical model of spatial transmission of vector-borne disease.

Mathematical Biology and Bioinformatics , Crossref Comparing the effectiveness of different strains of Wolbachia for controlling chikungunya, dengue fever, and zika.

The American Naturalist , International Journal of Applied and Computational Mathematics Crossref Slow and fast dynamics model of a Malaria with Sickle-Cell genetic disease with multi-stage infections of the mosquitoes population.

Applications of Fluid Dynamics, Journal of Applied Mathematics , Crossref A mathematical model of malaria transmission in a periodic environment. Crossref Mathematical model of malaria transmission dynamics with distributed delay and a wide class of nonlinear incidence rates. Crossref Mathematics of dengue transmission dynamics: Roles of vector vertical transmission and temperature fluctuations.

Infectious Disease Modelling 3, Crossref Co-dynamics of Pneumonia and Typhoid fever diseases with cost effective optimal control analysis. Crossref Maximizing the impact of malaria funding through allocative efficiency: using the right interventions in the right locations. Mathematics , Crossref A metapopulation model for the population dynamics of anopheles mosquito.

Crossref Optimal control problems of mosquito-borne disease subject to changes in feeding behavior of Aedes mosquitoes. Biosystems , Crossref Optimal control of a malaria model with asymptomatic class and superinfection. Crossref Global properties of vector—host disease models with time delays.

Crossref Mathematical analysis of a weather-driven model for the population ecology of mosquitoes. Mathematical Biosciences and Engineering , Crossref Analysis of a temperature- and rainfall-dependent model for malaria transmission dynamics. Crossref Optimal insecticide-treated bed-net coverage and malaria treatment in a malaria-HIV co-infection model. Crossref An almost periodic malaria transmission model with time-delayed input of vector.

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Ricerche di Matematica , International Journal of Dynamics and Control. Crossref Hopf bifurcation and its stability for a vector-borne disease model with delay and reinfection.

DET KOMMUNISTISKA MANIFESTET PDF

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How can mathematics be used to gain an understanding of population dynamics? This monograph introduces the theory of structured population dynamics and its applications, focusing on the asymptotic dynamics of deterministic models. This theory bridges the gap between the characteristics of individual organisms in a population and the dynamics of the total population as a whole. In this monograph, many applications that illustrate both the theory and a wide variety of biological issues are given, along with an interdisciplinary case study that illustrates the connection of models with the data and the experimental documentation of model predictions. The author also discusses the use of discrete and continuous models and presents a general modeling theory for structured population dynamics.

ANTONI CZECHOW MEWA PDF

SIAM Journal on Applied Mathematics

Susceptible humans can be infected when they are bitten by an infectious mosquito. They then progress through the exposed, infectious, and recovered classes, before reentering the susceptible class. Susceptible mosquitoes can become infected when they bite infectious or recovered humans, and once infected they move through the exposed and infectious classes. Nonlinear Analysis: Real World Applications 53, Crossref Mathematical analysis of reinfection and relapse in malaria dynamics. Applied Mathematics and Computation , Bulletin of Mathematical Biology

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