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It is well known that for deterministic epidemic models, the basic reproduction number (R_{0}) determines the prevalence or extinction of the disease.
In vitro experiments of increasing complexity help understand, in combination with theoretical models, the basic mechanisms by which elementary microtubule patterns arise, how they are maintained, and how they position themselves with respect to the confining geometry of living cells.
In the following, we highlight the main contribution of the paper: In contrast to our previous work [1], we use a more detailed and broadly suitable energy consumption model that explicitly considers both the energy consumed by each cell (sector) at a base station and models the basic energy consumed if at least one cell is active at a base station.
According to the framework for the validation of pediatric population models, the basic goodness-of-fit plots of the models were inspected.
As in standard search models, the basic model assumed that each firm was endowed with a symmetric share of local consumers.
In standard epidemiological models the basic reproductive ratio, R0, is the number of infections caused by a single infected animal in a wholly susceptible population, during the course of its infectious period.
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These models include the basic COCOMO model and other two models proposed in the literature as extensions of the basic model.
Before modeling, the basic situation should be described.
And as we shall see shortly, psychological associations form ("model") the basic orientations of the self.
For this model, the basic reproductive number is identified and its threshold property is discussed.
Based on a simplified battery model the basic values necessary to describe battery operations are clarified.
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