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    <titleInfo>
      <title>Topological analysis for designing a suspension of the Hénon map</title>
    </titleInfo>
    <name type="personnal">
      <namePart type="family">Mangiarotti</namePart>
      <namePart type="given">Sylvain</namePart>
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    <abstract>A suspension of a map consists of the flow for which the Poincare section is that map. Designing a suspension of a given map remains a non-trivial task in general. The case of suspending the flenon map is here considered. Depending on the parameter values, the Henon map is orientation preserving or reversing; it is here shown that while a tridimensional suspension can be obtained in the former case, a four-dimensional flow is required to suspend the latter. A topological characterization of the three-dimensional suspension proposed by Starrett and Nicholas for the orientation preserving area is performed. A template is proposed for the four-dimensional case, for which the governing equations remain to be obtained.</abstract>
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    <subject>
      <topic>Chaos</topic>
      <topic>Topology</topic>
    </subject>
    <classification authority="local">020</classification>
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      <titleInfo>
        <title>Physics Letters A</title>
      </titleInfo>
      <part>
        <detail type="volume">
          <number>379</number>
        </detail>
        <detail type="volume">
          <number>47-48</number>
        </detail>
        <extent unit="pages">
          <list> 3069-3074</list>
        </extent>
      </part>
      <originInfo>
        <dateIssued>2015</dateIssued>
      </originInfo>
      <identifier type="issn">0375-9601</identifier>
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    <identifier type="uri">https://www.documentation.ird.fr/hor/fdi:010065501</identifier>
    <identifier type="doi">10.1016/j.physleta.2015.10.016</identifier>
    <identifier type="issn">0375-9601</identifier>
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