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(a) Population model.
In this contribution a population model for crystallization processes with two independent particle properties is developed.
This will also help to understand how realistic a population model is.
A population model is a mathematical model used to describe population dynamics.
Theory of rotated equations was discussed in [12] and was applied to a population model.
A population model is presented that accounts for spatial structure within habitat patches.
In a simple logistic equation which is a population model, the population will eventually tend toward the equilibrium.
We studied a population model derived from the linear age-structured time-dependent model presented by Chipot in [1].
In a best case, a population model may even reflect all our current knowledge of a species.
This demonstrated that field methodology can have a considerable influence on the parameterisation and validation of a population model.
Using this theorem, papers [6] and [16] investigate the existence of almost periodic solution of a population model without impulse.
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