A geometrical model for the effect of interference on food intake.

Rappoldt, C., Stillman, R. A. and Ens, B. J., 2010. A geometrical model for the effect of interference on food intake. Ecological Modelling, 221 (2), pp. 147-151.

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Official URL: http://dx.doi.org/10.1016/j.ecolmodel.2009.10.007

DOI: 10.1016/j.ecolmodel.2009.10.007

Abstract

Interference competition is often due to kleptoparasitism (food stealing). In which case, the attack distance, the distance over which one animal attacks another in an attempt to steal food, determines to a large extent the competitor density range over which interference significantly affects the intake rate of foraging animals. We develop a simple model of kleptoparasitism containing three parameters: attack distance, the density of foraging animals and a single dimensionless parameter α which summarizes the non-geometrical aspects of the interference process. Dominant and subdominant animals are not considered separately. The model predicts that the average intake rate will decrease exponentially with animal density and that a measure of the strength of interference depends on attack distance squared. The simple model is compared with a much more detailed individual-based foraging model from the literature. Simulated average intake rates are indeed well approximated by an exponential decrease with competitor density. Also the measure of interference behaves in the way expected from the simple model. By explaining the shape of the relationship between intake rate and animal density, the simple model provides insight into the behaviour of the detailed behavioural model. Insight into the role of geometry is important in the interpretation of field results and in the further development of detailed foraging models.

Item Type:Article
ISSN:0304-3800
Uncontrolled Keywords:Waders; Shorebirds; Kleptoparasitism; Attack distance; Approximation
Subjects:Science > Biology and Botany
Group:School of Applied Sciences > Centre for Conservation, Ecology and Environmental Change
ID Code:16999
Deposited By:Dr Richard Stillman
Deposited On:15 Dec 2010 09:15
Last Modified:07 Mar 2013 15:40
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