Predicting mortality in novel environments: tests and sensitivity of a behaviour-based model
Authored by Richard A Stillman, AD West, JD Goss-Custard, S McGrorty, SEALD Durell, RWG Caldow, RT Clarke
Date Published: 2000
DOI: 10.1046/j.1365-2664.2000.00506.x
Sponsors:
European Union
United Kingdom Natural Environment Research Council (NERC)
Platforms:
No platforms listed
Model Documentation:
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Mathematical description
Model Code URLs:
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Abstract
1. In order to assess the future impact of a proposed development or
evaluate the cost effectiveness of proposed mitigating measures, ecologists must be able to provide accurate predictions under new
environmental conditions. The difficulty with predicting to new
circumstances is that often there is no way of knowing whether the
empirical relationships upon which models are based will hold under the
new conditions, and so predictions are of uncertain accuracy.
2. We present a model, based on the optimality approach of behavioural
ecology, that is designed to overcome this problem. The model's central
assumption is that each individual within a population always behaves in
order to maximize its fitness. The model follows the optimal decisions
of each individual within a population and predicts population mortality
rate from the survival consequences of these decisions. Such
behaviour-based models should provide a reliable means of predicting to
new circumstances because, even if conditions change greatly, the basis
of predictions - fitness maximization - will not.
3. The model was parameterized and tested for a shorebird, the
oystercatcher Haematopus ostralegus. Development aimed to minimize the
difference between predicted and observed overwinter starvation rates of
juveniles, immatures and adults during the model calibration years of
1976-80. The model was tested by comparing its predicted starvation
rates with the observed rates for another sample of years during
1980-91, when the oystercatcher population was larger than in the model
calibration years. It predicted the observed density-dependent increase
in mortality rate in these years, outside the conditions for which it
was parameterized.
4. The predicted overwinter mortality rate was based on generally
realistic behaviour of oystercatchers within the model population. The
two submodels that predicted the interference-free intake rates and the
numbers and densities of birds on the different mussel Mytilus edulis
beds at low water did so with good precision. The model also predicted
reasonably well (i) the stage of the winter at which the birds starved;
(ii) the relative mass of birds using different feeding methods; (iii)
the number of minutes birds spent feeding on mussels at low water during
both the night and day; and (iv) the dates at which birds supplemented
their low tide intake of mussels by also feeding on supplementary prey
in fields while mussel beds were unavailable over the high water period.
5. A sensitivity analysis showed that the model's predictive ability
depended on virtually all of its parameters. However, the importance of
different parameters varied considerably. In particular, variation in
gross energetic parameters had a greater influence on predictions than
variations in behavioural parameters. In accord with this, much of the
model's predictive power was retained when a detailed foraging submodel
was replaced with a simple functional response relating intake rate to
mussel biomass. The behavioural parameters were not irrelevant, however, as these were the basis of predictions.
6. Although we applied the model to oystercatchers, the general
principle on which it is based applies widely. We list the key
parameters that need to be measured in order to apply the model to other
systems, estimate the time scales involved and describe the types of
environmental changes that can be modelled. For example, in the case of
estuaries, the model can be used to predict the impact of habitat loss, changes in the intensity or method of shellfishing, or changes in the
frequency of human disturbance.
7. We conclude that behaviour-based models provide a good basis for
predicting how demographic parameters, and thus population size, would
be affected by novel environments. The key reason for this is that, by
being based on optimal decision rules, animals in these models are
likely to respond to environmental changes in the same way as real ones
would.
Tags
interference
Foraging behavior
Mussels mytilus-edulis
Deriving population parameters
Energy-expenditure
Oystercatchers haematopus-ostralegus
Individual variations
Winter habitat loss
Migratory shorebird
Exe
estuary