Arbitrary high order splitting methods for linear Schrödinger equations with non-trivial compatibility conditions

    
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    <datacite:identifier identifierType="DOI">10.26037/yareta:v72k2xeoh5bnzdqtyjbggigq2q</datacite:identifier>
    <datacite:creators>
        <datacite:creator>
            <datacite:creatorName nameType="Personal">Bernier, Joackim</datacite:creatorName>
            <datacite:givenName>Joackim</datacite:givenName>
            <datacite:familyName>Bernier</datacite:familyName>
        </datacite:creator>
        <datacite:creator>
            <datacite:creatorName nameType="Personal">Häberli, Ramona</datacite:creatorName>
            <datacite:givenName>Ramona</datacite:givenName>
            <datacite:familyName>Häberli</datacite:familyName>
        </datacite:creator>
        <datacite:creator>
            <datacite:creatorName nameType="Personal">Vilmart, Gilles</datacite:creatorName>
            <datacite:givenName>Gilles</datacite:givenName>
            <datacite:familyName>Vilmart</datacite:familyName>
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    <datacite:titles>
        <datacite:title>Arbitrary high order splitting methods for linear Schrödinger equations with non-trivial compatibility conditions</datacite:title>
    </datacite:titles>
    <datacite:publisher publisherIdentifier="https://ror.org/01swzsf04" publisherIdentifierScheme="ROR" schemeURI="https://ror.org/">Université de Genève, Yareta</datacite:publisher>
    <datacite:publicationYear>2026</datacite:publicationYear>
    <datacite:resourceType resourceTypeGeneral="Dataset">Dataset</datacite:resourceType>
    <datacite:subjects>
        <datacite:subject subjectScheme="keywords" xml:lang="en">;Time-dependent Schrödinger equation, boundary conditions, high-order integrator</datacite:subject>
    </datacite:subjects>
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        <datacite:contributor contributorType="ResearchGroup">
            <datacite:contributorName nameType="Organizational">[fc4869df-5fa3-444a-b5da-e1ff86f9dd12] Vilmart Group - Math</datacite:contributorName>
            <datacite:affiliation xsi:type="datacite:affiliation" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance">[UNIGE-Sciences] Université de Genève - Faculté des Sciences</datacite:affiliation>
            <datacite:affiliation xsi:type="datacite:affiliation" affiliationIdentifier="https://ror.org/01swzsf04" affiliationIdentifierScheme="ROR" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance">[UNIGE] Université de Genève</datacite:affiliation>
        </datacite:contributor>
        <datacite:contributor contributorType="ProjectManager">
            <datacite:contributorName nameType="Personal">Vilmart, Gilles</datacite:contributorName>
        </datacite:contributor>
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    <datacite:dates>
        <datacite:date dateType="Issued">2026-07-04T00:00:00Z</datacite:date>
        <datacite:date dateType="Created">2026-07-03T22:22:34.111399Z</datacite:date>
        <datacite:date dateType="Updated">2026-07-04T08:52:27.118678Z</datacite:date>
        <datacite:date dateType="Accepted">2026-07-03T22:28:28.725562799Z</datacite:date>
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        <datacite:rights rightsURI="https://spdx.org/licenses/MIT.html" rightsIdentifier="MIT" rightsIdentifierScheme="SPDX">MIT License</datacite:rights>
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    <datacite:descriptions>
        <datacite:description descriptionType="Abstract" xml:lang="en">This package contains the Matlab code of the integrator proposed in the article:
[ ] J. Bernier, R. Häberli, G. Vilmart
      Arbitrary high order splitting methods for linear Schrödinger equations with non-trivial compatibility conditions,
      Submitted for publication, 2026</datacite:description>
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Arbitrary high order splitting methods for linear Schrödinger equations with non-trivial compatibility conditions

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Arbitrary high order splitting methods for linear Schrödinger equations with non-trivial compatibility conditions

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Arbitrary high order splitting methods for linear Schrödinger equations with non-trivial compatibility conditions

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