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3: Free Interacting Metapopulation Dynamics in Absence of Dis- ease.  

3: Free Interacting Metapopulation Dynamics in Absence of Dis- ease.  

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Fig. 4.8: Weakly Coupled Systems k = 0.3. Fig. (4.8 (a)) Population...
Fig. 4.10: Graph of Coupling Strength (í µí±˜) Versus Reproductive...
Fig. 4.4: Population Dynamics with Introduction of 1 Infective in Bugina.  
Fig. 4.9: Strongly Coupled System k = 0.67, (4.9 (a)) Population...
+4 Fig. 4.6: Metapopulation Dynamics when One Infective is introduced in...
Modeling metapopulation dynamics of HIV epidemic on a linear lattice with nearest neighbour coupling
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  • Jan 2016
Many mathematical models for the spread of infectious diseases in a population assume homogeneous mixing, but due to spatial distribution , there exist distinct patches with unique disease dispersion dynamics, especially if between patch mixing due to travel and migration is limited. In this paper, three levels of disease status in a í µí±›-patch m...
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