available at the end of the article Background: Many mathematical models assume random or homogeneous mixing for various infectious diseases. Homogeneous mixing can be generalized to mathematical models with multi-patches or age structure by incorporating contact matrices to capture the dynamics of the heterogeneously mixing populations. Contact or mixing patterns are difficult to measure in many infectious diseases including influenza. Mixing patterns are considered to be one of the critical factors for infectious disease modeling. Methods: A two-group influenza model is considered to evaluate the impact of heterogeneous mixing on the influenza transmission dynamics. Heterogeneous mixing between two groups with two different activity level...
The large-scale use of antivirals during influenza pandemics poses a significant selection pressure ...
The mathematical model reported here describes the dynamics of the ongoing coronavirus disease 2019 ...
The aim of this short note is twofold. First, we formulate the general Kermack-McKendrick epidemic m...
Background: If repeated interventions against multiple outbreaks are not feasible, there is an optim...
This paper examines the influenza spread model by considering subpopulation, vaccination, resistance...
The evolutionary responses of infectious pathogens often have ruinous consequences for the control o...
available at the end of the article Background: Determining the pandemic potential of an emerging in...
This research work used mathematical modeling in understanding the dynamics of covid-19 disease. We ...
Abstract Epidemiological analysis and mathematical models are now essential tools in understanding t...
In meta-population models for infectious diseases, the basic reproduction number $ \mathcal R_0 $ ca...
Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, p...
Antiviral resistance in influenza is rampant and has the possibility of causing major morbidity and ...
There is significant current interest in the application of game theory to problems in epidemi-ology...
Among the several means by which heterogeneity can be modeled, Levins' (1969) meta-population approa...
Mathematical models are increasing adopted for setting targets for disease prevention and control. A...
The large-scale use of antivirals during influenza pandemics poses a significant selection pressure ...
The mathematical model reported here describes the dynamics of the ongoing coronavirus disease 2019 ...
The aim of this short note is twofold. First, we formulate the general Kermack-McKendrick epidemic m...
Background: If repeated interventions against multiple outbreaks are not feasible, there is an optim...
This paper examines the influenza spread model by considering subpopulation, vaccination, resistance...
The evolutionary responses of infectious pathogens often have ruinous consequences for the control o...
available at the end of the article Background: Determining the pandemic potential of an emerging in...
This research work used mathematical modeling in understanding the dynamics of covid-19 disease. We ...
Abstract Epidemiological analysis and mathematical models are now essential tools in understanding t...
In meta-population models for infectious diseases, the basic reproduction number $ \mathcal R_0 $ ca...
Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, p...
Antiviral resistance in influenza is rampant and has the possibility of causing major morbidity and ...
There is significant current interest in the application of game theory to problems in epidemi-ology...
Among the several means by which heterogeneity can be modeled, Levins' (1969) meta-population approa...
Mathematical models are increasing adopted for setting targets for disease prevention and control. A...
The large-scale use of antivirals during influenza pandemics poses a significant selection pressure ...
The mathematical model reported here describes the dynamics of the ongoing coronavirus disease 2019 ...
The aim of this short note is twofold. First, we formulate the general Kermack-McKendrick epidemic m...