Uncertainty enters the modelling world through a variety of routes. Paramet
er values are nut always known with adequate precision, and they may vary i
n time and/or space due to processes, which are not included in the model.
One of the more popular methods by which the effect of uncertainty is incor
porated into numerical models is the use of randomised methods based on Mon
te Carlo techniques in which parameters are randomly sampled from underlyin
g probability distributions. However, in the case of temporally varying par
ameters, some care is required in the use of Monte Carlo methods and in the
interpretation of model results. This short note addresses the problem of
applying Monte Carlo techniques in the case of temporally varying parameter
s. It is shown that the correct approach is to resample the parameters at a
time interval equal to double the decorrelation time of the parameter. Thi
s is illustrated with reference to a simple model of algal growth. (C) 2001
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