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    <titleInfo>
      <title>A parity-structured matrix model for tsetse populations</title>
    </titleInfo>
    <name type="personnal">
      <namePart type="family">Artzrouni</namePart>
      <namePart type="given">M.</namePart>
      <role>
        <roleTerm type="text">auteur</roleTerm>
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    <name type="personnal">
      <namePart type="family">Gouteux</namePart>
      <namePart type="given">Jean-Paul</namePart>
      <role>
        <roleTerm type="text">auteur</roleTerm>
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    <abstract>A matrix model is used to describe the dynamics of a population of female tsetse flies structured by parity (i.e., by the number of larvae laid). For typical parameter values, the intrinsic growth rate of the population is zero when the adult daily survival rate is 0.970, corresponding to an adult life expectancy of 1/0.030 = 33.3 days. This value is plausible and consistent with results found earlier by others. The intrinsic growth rate is insensitive to the variance of the interlarval period. Temperature being a function of the time of the year, a known relationship between temperature and mean pupal and interlarval times was used to produce a time-varying version of the model which was fitted to temperature and (estimated) population data. With well-chosen parameter values, the modeled population replicated at least roughly the population data. This illustrates dynamically the abiotic effect of temperature on population growth. Given that tsetse flies are the vectors of trypanosomiasis ("sleeping sickness") the model provides a framework within which future transmission models can be developed in order to study the impact of altered temperatures on the spread of this deadly disease.</abstract>
    <targetAudience authority="marctarget">specialized</targetAudience>
    <subject>
      <topic>matrix model</topic>
      <topic>tsetse</topic>
      <topic>parity</topic>
      <topic>nonnegative matrix</topic>
    </subject>
    <classification authority="local">052</classification>
    <classification authority="local">020</classification>
    <relatedItem type="host">
      <titleInfo>
        <title>Mathematical Biosciences</title>
      </titleInfo>
      <part>
        <detail type="volume">
          <number>204</number>
        </detail>
        <detail type="volume">
          <number>2</number>
        </detail>
        <extent unit="pages">
          <list> 215-231</list>
        </extent>
      </part>
      <originInfo>
        <dateIssued>2006</dateIssued>
      </originInfo>
      <identifier type="issn">0025-5564</identifier>
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    <identifier type="uri">https://www.documentation.ird.fr/hor/fdi:010037749</identifier>
    <identifier type="doi">10.1016/j.mbs.2006.08.022</identifier>
    <identifier type="issn">0025-5564</identifier>
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      <recordCreationDate encoding="w3cdtf">2007-03-01</recordCreationDate>
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