June 23, 2024 Software Open Access

Zavalani, Gentian; Hecht, Michael

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  <identifier identifierType="DOI">10.14278/rodare.3029</identifier>
  <creators>
    <creator>
      <creatorName>Zavalani, Gentian</creatorName>
      <givenName>Gentian</givenName>
      <familyName>Zavalani</familyName>
      <nameIdentifier nameIdentifierScheme="ORCID" schemeURI="http://orcid.org/">0000-0002-5611-4870</nameIdentifier>
      <affiliation>HZDR – Helmholtz-Zentrum Dresden-Rossendorf/Casus  &amp; TU Dresden</affiliation>
    </creator>
    <creator>
      <creatorName>Hecht, Michael</creatorName>
      <givenName>Michael</givenName>
      <familyName>Hecht</familyName>
      <nameIdentifier nameIdentifierScheme="ORCID" schemeURI="http://orcid.org/">0000-0001-9214-8253</nameIdentifier>
      <affiliation>HZDR – Helmholtz-Zentrum Dresden-Rossendorf/Casus </affiliation>
    </creator>
  </creators>
  <titles>
    <title>surfpy is a Python package for computing surface integrals over smooth embedded manifolds.</title>
  </titles>
  <publisher>Rodare</publisher>
  <publicationYear>2024</publicationYear>
  <subjects>
    <subject>high-order integration</subject>
    <subject>spectral differentiation</subject>
    <subject>numerical quadrature</subject>
    <subject>quadrilateral mesh</subject>
  </subjects>
  <dates>
    <date dateType="Issued">2024-06-23</date>
  </dates>
  <language>en</language>
  <resourceType resourceTypeGeneral="Software"/>
  <alternateIdentifiers>
    <alternateIdentifier alternateIdentifierType="url">https://rodare.hzdr.de/record/3029</alternateIdentifier>
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    <relatedIdentifier relatedIdentifierType="DOI" relationType="IsVersionOf">10.14278/rodare.3028</relatedIdentifier>
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    <rights rightsURI="https://creativecommons.org/licenses/by/1.0/legalcode">Creative Commons Attribution 1.0 Generic</rights>
    <rights rightsURI="info:eu-repo/semantics/openAccess">Open Access</rights>
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  <descriptions>
    <description descriptionType="Abstract">&lt;p&gt;Surfpy is a Python package for computing surface integrals over smooth embedded manifolds using spectral differentiation.&amp;nbsp;Surfpy rests on curved surface triangulations realised due to kth-order interpolation of the closest point projection, extending initial linear surface approximations. It achieves this by employing a novel technique called square-squeezing, which involves transforming the interpolation tasks of triangulated manifolds to the standard hypercube using a cube-to-simplex transformation that has been recently introduced.&lt;/p&gt;</description>
    <description descriptionType="Other">{"references": ["Zavalani, Gentian et al.(2024). High-order numerical integration on regular embedded surfaces to \tarXiv:2403.09178"]}</description>
  </descriptions>
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