Unit 2: Basic Section - a population example PDF Print E-mail
MST209
Written by Ines   
Monday, 16 February 2009 08:46

The text introduces the idea of using differential equations for calculating population. Of course, population is measured in whole numbers therefore a function would not be continuous, but instead of using the population size as independent variable, we use time, since \small t \in \mathbb{R}.

Also, the input-output principle is mentioned, which relates the chosen variables:

accumulation = input - output.

The example in Section 1.1 ends with the logistic equation \small \frac{\text{d}P}{\text{d}t} = kP (1 - \frac{P}{M}).
 

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