2003, Vol.6, No.3, pp.717-727
A non-linear state space model of human birth death processes is
presented based upon a generalization of the (Fokker-Kolmogorov-Planck)
F-K-P diffusion equation.
In the model it is assumed that males and females are linked through
the birth process and that birth and fetal growth, itself possibly
described by a F-K-P
equation, generates new probability mass in the population state space.
This gives us unified dyadic equations to describe changes in human
population health and
size.
Key words:
births, deaths, Fokker-Kolmogorov-Planck equation, diffusion,
chaotic system, quadratic forms, and risk factors
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