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      Pattern of Tick Aggregation on Mice: Larger Than Expected Distribution Tail Enhances the Spread of Tick-Borne Pathogens

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          Abstract

          The spread of tick-borne pathogens represents an important threat to human and animal health in many parts of Eurasia. Here, we analysed a 9-year time series of Ixodes ricinus ticks feeding on Apodemus flavicollis mice (main reservoir-competent host for tick-borne encephalitis, TBE) sampled in Trentino (Northern Italy). The tail of the distribution of the number of ticks per host was fitted by three theoretical distributions: Negative Binomial (NB), Poisson-LogNormal (PoiLN), and Power-Law (PL). The fit with theoretical distributions indicated that the tail of the tick infestation pattern on mice is better described by the PL distribution. Moreover, we found that the tail of the distribution significantly changes with seasonal variations in host abundance. In order to investigate the effect of different tails of tick distribution on the invasion of a non-systemically transmitted pathogen, we simulated the transmission of a TBE-like virus between susceptible and infective ticks using a stochastic model. Model simulations indicated different outcomes of disease spreading when considering different distribution laws of ticks among hosts. Specifically, we found that the epidemic threshold and the prevalence equilibria obtained in epidemiological simulations with PL distribution are a good approximation of those observed in simulations feed by the empirical distribution. Moreover, we also found that the epidemic threshold for disease invasion was lower when considering the seasonal variation of tick aggregation.

          Author Summary

          Our work analyses a 9-year time series of tick co-feeding patterns on Yellow-necked mice. Our data shows a strong heterogeneity, where most mice are parasitised by a small number of ticks while few host a much larger number. We describe the number of ticks per host by the commonly used Negative Binomial model, by the Poisson-LogNormal model, and we propose the Power Law model as an alternative. In our data, the last model seems to better describe the strong heterogeneity. In order to understand the epidemiological consequences, we use a computational model to reproduce a peculiar way of transmission, observed in some cases in nature, where uninfected ticks acquire an infection by feeding on a host where infected ticks are present, without any remarkable epidemiological involvement of the host itself. In particular, we are interested in determining the conditions leading to pathogen spread. We observe that the effective transmission of this infection in nature is highly dependent on the capability of the implemented model to describe the tick burden. In addition, we also consider seasonal changes in tick aggregation on mice, showing its influence on the spread of the infection.

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          Most cited references28

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          Epidemic spreading in scale-free networks

          The Internet, as well as many other networks, has a very complex connectivity recently modeled by the class of scale-free networks. This feature, which appears to be very efficient for a communications network, favors at the same time the spreading of computer viruses. We analyze real data from computer virus infections and find the average lifetime and prevalence of viral strains on the Internet. We define a dynamical model for the spreading of infections on scale-free networks, finding the absence of an epidemic threshold and its associated critical behavior. This new epidemiological framework rationalize data of computer viruses and could help in the understanding of other spreading phenomena on communication and social networks.
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            Heterogeneities in the transmission of infectious agents: implications for the design of control programs.

            From an analysis of the distributions of measures of transmission rates among hosts, we identify an empirical relationship suggesting that, typically, 20% of the host population contributes at least 80% of the net transmission potential, as measured by the basic reproduction number, R0. This is an example of a statistical pattern known as the 20/80 rule. The rule applies to a variety of disease systems, including vector-borne parasites and sexually transmitted pathogens. The rule implies that control programs targeted at the "core" 20% group are potentially highly effective and, conversely, that programs that fail to reach all of this group will be much less effective than expected in reducing levels of infection in the population as a whole.
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              Analysis of aggregation, a worked example: numbers of ticks on red grouse chicks.

              The statistical aggregation of parasites among hosts is often described empirically by the negative binomial (Poisson-gamma) distribution. Alternatively, the Poisson-lognormal model can be used. This has the advantage that it can be fitted as a generalized linear mixed model, thereby quantifying the sources of aggregation in terms of both fixed and random effects. We give a worked example, assigning aggregation in the distribution of sheep ticks Ixodes ricinus on red grouse Lagopus lagopus scoticus chicks to temporal (year), spatial (altitude and location), brood and individual effects. Apparent aggregation among random individuals in random broods fell 8-fold when spatial and temporal effects had been accounted for.
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                Author and article information

                Contributors
                Role: Editor
                Journal
                PLoS Comput Biol
                PLoS Comput. Biol
                plos
                ploscomp
                PLoS Computational Biology
                Public Library of Science (San Francisco, USA )
                1553-734X
                1553-7358
                November 2014
                13 November 2014
                : 10
                : 11
                : e1003931
                Affiliations
                [1 ]Computational Epidemiology Group, Department of Veterinary Sciences, University of Torino, Torino, Italy
                [2 ]Applied Research on Computational Complex Systems Group, Department of Computer Science, University of Torino, Torino, Italy
                [3 ]Complex Systems Unit, Molecular Biotechnology Centre, University of Torino, Torino, Italy
                [4 ]Istituto Zooprofilattico Sperimentale della Lombardia e dell'Emilia Romagna, Parma, Italy
                [5 ]Dipartimento Biodiversità ed Ecologia Molecolare, Centro Ricerca e Innovazione, Fondazione Edmund Mach, San Michele all'Adige, Italy
                University of California, Los Angeles, United States of America
                Author notes

                The authors have declared that no competing interests exist.

                Conceived and designed the experiments: LF MG PB LBe LBo AR RR. Performed the experiments: LF MG PB LBo RR. Analyzed the data: LF MG PB LBo RR. Contributed reagents/materials/analysis tools: LF MG PB LBe LBo VT AR RR. Wrote the paper: LF MG PB LBe LBo AR RR.

                Article
                PCOMPBIOL-D-14-00339
                10.1371/journal.pcbi.1003931
                4230730
                25393293
                4b8aba49-73be-4a11-ac80-ff8bee1eb9ec
                Copyright @ 2014

                This is an open-access article distributed under the terms of the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original author and source are credited.

                History
                : 26 February 2014
                : 23 September 2014
                Page count
                Pages: 12
                Funding
                This study was partially funded by European Union (EU) Grant FP7-261504 EDENext and is catalogued by the EDENext Steering Committee as EDENext265 ( http://www.edenext.eu). The contents of this publication are the sole responsibility of the authors and do not necessarily reflect the views of the European Commission. LF acknowledges support from the Lagrange Project, CRT and ISI Foundation ( http://www.progettolagrange.it/en/). MG and LBe acknowledge local research funding of the University of Torino ( http://www.unito.it). The funders had no role in study design, data collection and analysis, decision to publish, or preparation of the manuscript.
                Categories
                Research Article
                Biology and Life Sciences
                Computational Biology
                Population Modeling
                Infectious Disease Modeling
                Biological Data Management
                Ecosystem Modeling
                Ecology
                Behavioral Ecology
                Ecosystems
                Population Ecology
                Theoretical Ecology
                Plant Science
                Plant Pathology
                Infectious Disease Epidemiology
                Population Biology
                Population Dynamics
                Metapopulation Dynamics
                Theoretical Biology
                Veterinary Science
                Veterinary Diseases
                Zoonoses
                Veterinary Epidemiology
                Veterinary Informatics
                Computer and Information Sciences
                Systems Science
                Complex Systems
                Physical Sciences
                Mathematics
                Probability Theory
                Statistical Distributions
                Distribution Curves
                Probability Density
                Probability Distribution
                Statistics (Mathematics)
                Biostatistics
                Statistical Methods
                Applied Mathematics
                Ecology and Environmental Sciences
                Medicine and Health Sciences
                Epidemiology
                Disease Dynamics
                Epidemiological Methods and Statistics
                Infectious Diseases
                Infectious Disease Control

                Quantitative & Systems biology
                Quantitative & Systems biology

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