Mathematical models of malaria-a review
Mathematical models have been used to provide an explicit framework for understanding
malaria transmission dynamics in human population for over 100 years. With the disease …
malaria transmission dynamics in human population for over 100 years. With the disease …
Pierce's disease of grapevines: a review of control strategies and an outline of an epidemiological model
I Kyrkou, T Pusa, L Ellegaard-Jensen… - Frontiers in …, 2018 - frontiersin.org
Xylella fastidiosa is a notorious plant pathogenic bacterium that represents a threat to crops
worldwide. Its subspecies, Xylella fastidiosa subsp. fastidiosa is the causal agent of Pierce's …
worldwide. Its subspecies, Xylella fastidiosa subsp. fastidiosa is the causal agent of Pierce's …
Determining important parameters in the spread of malaria through the sensitivity analysis of a mathematical model
We perform sensitivity analyses on a mathematical model of malaria transmission to
determine the relative importance of model parameters to disease transmission and …
determine the relative importance of model parameters to disease transmission and …
Bifurcation analysis of a mathematical model for malaria transmission
We present an ordinary differential equation mathematical model for the spread of malaria in
human and mosquito populations. Susceptible humans can be infected when they are bitten …
human and mosquito populations. Susceptible humans can be infected when they are bitten …
Mathematical assessment of the role of temperature and rainfall on mosquito population dynamics
A Abdelrazec, AB Gumel - Journal of mathematical biology, 2017 - Springer
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 …
for numerous vector-borne diseases), which takes the form of a deterministic system of non …
Mathematical modeling of malaria transmission global dynamics: taking into account the immature stages of the vectors
O Koutou, B Traoré, B Sangaré - Advances in Difference Equations, 2018 - Springer
In this paper we present a mathematical model of malaria transmission. The model is an
autonomous system, constructed by considering two models: a model of vector population …
autonomous system, constructed by considering two models: a model of vector population …
Vector-borne diseases models with residence times–a lagrangian perspective
D Bichara, C Castillo-Chavez - Mathematical biosciences, 2016 - Elsevier
A multi-patch and multi-group modeling framework describing the dynamics of a class of
diseases driven by the interactions between vectors and hosts structured by groups is …
diseases driven by the interactions between vectors and hosts structured by groups is …
Stability analysis and dynamics preserving nonstandard finite difference schemes for a malaria model
When both human and mosquito populations vary, forward bifurcation occurs if the basic
reproduction number R 0 is less than one in the absence of disease-induced death. When …
reproduction number R 0 is less than one in the absence of disease-induced death. When …
Mathematical model for malaria disease transmission
MS Alhaj - Journal of Mathematical Analysis and Modeling, 2023 - sabapub.com
Malaria is one of the fatal diseases caused by plasmodium parasites and transmitted to
humans through biting of the female of {\it Anopheles} mosquitoes. We proposed a …
humans through biting of the female of {\it Anopheles} mosquitoes. We proposed a …
[PDF][PDF] An optimal control problem applied to malaria disease in Colombia
JP Romero-Leiton, JM Montoya-Aguilar… - Applied mathematical …, 2018 - researchgate.net
In Colombia, malaria is a public health problem that affects a large part of its population.
Above motivated us to formulate an optimal control problem considering the following …
Above motivated us to formulate an optimal control problem considering the following …