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The dynamics of macroparasite host-self-infection: a study of the patterns and processes of pinworm (Oxyuridae) aggregation

Published online by Cambridge University Press:  24 February 2011

DANIEL A. GREAR*
Affiliation:
Center for Infectious Disease Dynamics, Pennsylvania State University, 208 Mueller Laboratory, University Park, PA 16802, USA
PETER HUDSON
Affiliation:
Huck Institute of the Life Sciences, Pennsylvania State University, 201 Life Sciences, University Park, PA 16802, USA
*
*Corresponding author: Center for Infectious Disease Dynamics, 208 Mueller Laboratory, Pennsylvania State University, University Park, PA 16802, USA. Tel: +1 814 863 5895. Fax: +1 814 865 9131. E-mail: dag268@psu.edu
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Summary

Objectives. Among parasites, Taylor's power law identifies a tight relationship in aggregation of macroparasite infection intensity with few exceptions; notably, the nematode family Oxyuridae tends to have higher than expected aggregation. Oxyuridae infect a wide range of mammalian hosts and have a unique reproductive strategy that involves conventional horizontal transmission, as well as re-infection of an already infected host. We asked the question, do the unique aspects of pinworm life-history explain an exception to the widely observed patterns of aggregation of parasite populations? Methods. We empirically examined the differences among Oxyuridae (genus: Syphacia) compared with other helminth (genus: Heligmosomoides) parasite aggregations in 2 rodent hosts with similar ecology: the yellow-necked mouse (Apodemus flavicollis) from Trento, Italy and the white-footed mouse (Peromyscus leucopus) from Pennsylvania, USA. To investigate the effects of pinworm life-history characteristics on generating aggregation, we present a stochastic model that explores aggregation under a range of host-self-infection, parasite death, and transmission scenarios. Results. Oxyuridae parasites had consistently greater aggregation compared to other nematodes regardless of host or parasite species identity, and pinworm aggregation exceeded the range of macroparasite aggregation described previously. Conclusions. Our simulations demonstrate that host-self-infection, on its own, is sufficient to generate aggregation values greater than the predicted values.

Information

Type
Research Article
Copyright
Copyright © Cambridge University Press 2011
Figure 0

Table 1. Parameter estimates and goodness of fit (GOF) statistics for Poisson and negative binomial (NB) distributions fitted to parasite abundance distribution of Syphacia-Apodemus and Heligmosomoides-Apodemus from northen Italy and Syphacia-Peromyscus from eastern United States(N is the number of host individuals, and û are fitted parameters of the NB distribution, ū is the observed mean parasite abundance, and the GOF p-value refers to the significance of the deviance goodness-of-fit test.)

Figure 1

Table 2. Summary comparing mean, û, and aggregation, , parameters from the negative binomial distribution for various host subsets fit to parasite abundance data from Syphacia-Apodemus and Heligmosomoides-Apodemus from northen Italy and Syphacia-Peromyscus from eastern United States(ûcp-value is the significance of the analysis of dispersion test for a common mean assuming a common k, $\hat k_{\rm c}$ p-value is the significance of the analysis of dispersion test for a common k and is only performed if there is no evidence that u is different for the subsets.)

Figure 2

Fig. 1. Taylor's power law relationship indicated that the slope, b [95% CI], of the log variance to log mean abundance of parasites per host was consistently greater for pinworm parasites (open points, dashed line) compared to Heligmosomoid parasites (filled points, solid line). The dotted line indicates the log variance versus log mean slope of a wide range of host-macroparasite distributions, b=1·55 (from Shaw and Dobson, 1995).

Figure 3

Fig. 2. Simulation realizations of the log variance versus log mean slope (b, y-axis) across a range of intensity-dependence strength, ψk, P, parasite death rate, d, and predisposition to infection, φ, for a simulated infection (immigration) – death model of macroparasite intensity per host. The model outputs are median (lines) and 95% confidence values (shaded regions) for the aggregation parameter, Taylor's power law b, from simulations where the parameter of interest (dark shading, dashed lines) is adjusted in relation to a fixed value (light shading, dotted lines). (A) Strong intensity-dependent parasite death rates reduce aggregation and decreasing strength of intensity dependence (increasing carrying capacity, k) increases aggregation. The strength of intensity dependence (x-axis) is represented by the carrying capacity of worms per host relative to the maximum simulated force of infection, ρmax; with the strongest intensity dependence at k=1=ρmax. (B) The maximum death rate in simulations with intensity-dependent death has no effect on aggregation (ψk=50ρmax). (C) Decreasing the relative death rate has no effect on aggregation without intensity-dependent dependence (dashed line relative to d=0·2). (D) Decreasing the relative death rate has no effect on aggregation with intensity-dependent death (dashed line relative to dmax=0·5, ψk=50ρmax). (E)–(F) Increasing predisposition to infection, φ, increased aggregation, b, in simulations without intensity-dependent parasite death (E, d=0·2), but not in simulations with intensity-dependent death rates (F, dmax=0·5, ψk=50ρmax).

Figure 4

Fig. 3. Simulation realizations of the log variance versus log mean slope (b, y-axis) across a range of host-self-infection rates, τ. The model outputs are median (lines) and 95% confidence values (shaded regions) for of the aggregation parameter, b, from simulations that include a host-self-infection process (dark shading, solid lines) compared to the 95% confidence values around b for a reference simulation with no host-self-infection (dotted line, light shading). (A) Model simulations that included parasite-intensity-dependent death (k=50ρmax, dmax=0·5) with median b outputs from simulations with decreasing force of infection (dashed lines, ρ=0·1, 0·3, 0·5, 0·7). (B) Model simulations without parasite-intensity-dependent death (d=0·2) with median b outputs from simulations with decreasing force of infection (dashed lines, ρ=0·1, 0·3, 0·5, 0·7).