Author: Miles D. Miller-Dickson; Victor A. Meszaros; Francis Baffour-Awuah; Salvador Almagro-Moreno; C. Brandon Ogbunugafor
Title: Waterborne, abiotic and other indirectly transmitted (W.A.I.T.) infections are defined by the dynamics of free-living pathogens and environmental reservoirs Document date: 2019_1_20
ID: d9mxtc8d_35
Snippet: C. Cholera WAIT model: Analytic equations and parameters The set of ordinary differential equations (Eq. 9-15) define the dynamics of the system. As outlined in the "elementary adapted S.I.R example," the environmental dynamics are realized within their own set of differential equations. κ L,H +B L,H terms in Eq. 9-11 quantify the likelihood that an individual, per day, will be infected with V. cholerae given the contaminated water consumption r.....
Document: C. Cholera WAIT model: Analytic equations and parameters The set of ordinary differential equations (Eq. 9-15) define the dynamics of the system. As outlined in the "elementary adapted S.I.R example," the environmental dynamics are realized within their own set of differential equations. κ L,H +B L,H terms in Eq. 9-11 quantify the likelihood that an individual, per day, will be infected with V. cholerae given the contaminated water consumption rate α. These terms are constructed using the minimum low and high infectious reservoir dose in units of cells per day. Other notable terms include, α the water consumption rate and ξ s the symptomatic individuals excretion rate.
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