<?xml version="1.0" encoding="utf-8"?>
<TEI xmlns="http://www.tei-c.org/ns/1.0" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns:hal="http://hal.archives-ouvertes.fr/" xmlns:gml="http://www.opengis.net/gml/3.3/" xmlns:gmlce="http://www.opengis.net/gml/3.3/ce" version="1.1" xsi:schemaLocation="http://www.tei-c.org/ns/1.0 http://api.archives-ouvertes.fr/documents/aofr-sword.xsd">
  <teiHeader>
    <fileDesc>
      <titleStmt>
        <title>HAL TEI export of hal-01653150</title>
      </titleStmt>
      <publicationStmt>
        <distributor>CCSD</distributor>
        <availability status="restricted">
          <licence target="https://creativecommons.org/publicdomain/zero/1.0/">CC0 1.0 - Universal</licence>
        </availability>
        <date when="2026-05-21T06:06:38+02:00"/>
      </publicationStmt>
      <sourceDesc>
        <p part="N">HAL API Platform</p>
      </sourceDesc>
    </fileDesc>
  </teiHeader>
  <text>
    <body>
      <listBibl>
        <biblFull>
          <titleStmt>
            <title xml:lang="en">Logarithmic degenerations of Landau-Ginzburg models for toric orbifolds and global tt^* geometry</title>
            <author role="aut">
              <persName>
                <forename type="first">Thomas</forename>
                <surname>Reichelt</surname>
              </persName>
              <idno type="halauthorid">1273105-0</idno>
              <affiliation ref="#struct-236921"/>
              <affiliation ref="#struct-254729"/>
            </author>
            <editor role="depositor">
              <persName>
                <forename>Etienne</forename>
                <surname>Mann</surname>
              </persName>
              <email type="md5">515ada7e525ac086afa223a7702c0803</email>
              <email type="domain">gmail.com</email>
            </editor>
            <funder ref="#projanr-42510"/>
            <funder ref="#projanr-38048"/>
            <funder ref="#projanr-36827"/>
            <funder ref="#projanr-31814"/>
          </titleStmt>
          <editionStmt>
            <edition n="v1" type="current">
              <date type="whenSubmitted">2023-10-11 16:09:24</date>
              <date type="whenModified">2025-08-12 15:55:55</date>
              <date type="whenReleased">2023-10-12 13:57:51</date>
              <date type="whenProduced">2025-05-01</date>
              <date type="whenEndEmbargoed">2023-10-11</date>
              <ref type="file" target="https://hal.science/hal-01653150v1/document">
                <date notBefore="2023-10-11"/>
              </ref>
              <ref type="file" subtype="author" n="1" target="https://hal.science/hal-01653150v1/file/Mann_Reichelt-Log_deg_LG_model-final.pdf" id="file-4237663-3698189">
                <date notBefore="2023-10-11"/>
              </ref>
              <ref type="externalLink" target="http://arxiv.org/pdf/1605.08937"/>
            </edition>
            <respStmt>
              <resp>contributor</resp>
              <name key="109214">
                <persName>
                  <forename>Etienne</forename>
                  <surname>Mann</surname>
                </persName>
                <email type="md5">515ada7e525ac086afa223a7702c0803</email>
                <email type="domain">gmail.com</email>
              </name>
            </respStmt>
          </editionStmt>
          <publicationStmt>
            <distributor>CCSD</distributor>
            <idno type="halId">hal-01653150</idno>
            <idno type="halUri">https://hal.science/hal-01653150</idno>
            <idno type="halBibtex">reichelt:hal-01653150</idno>
            <idno type="halRefHtml">&lt;i&gt;Kyoto Journal of Mathematics&lt;/i&gt;, 2025, 65 (2), &lt;a target="_blank" href="https://dx.doi.org/10.1215/21562261-2024-0015"&gt;&amp;#x27E8;10.1215/21562261-2024-0015&amp;#x27E9;&lt;/a&gt;</idno>
            <idno type="halRef">Kyoto Journal of Mathematics, 2025, 65 (2), &amp;#x27E8;10.1215/21562261-2024-0015&amp;#x27E9;</idno>
            <availability status="restricted">
              <licence target="https://about.hal.science/hal-authorisation-v1/">HAL Authorization<ref corresp="#file-4237663-3698189"/></licence>
            </availability>
          </publicationStmt>
          <seriesStmt>
            <idno type="stamp" n="FMPL">Fédération de recherche Mathématiques des Pays de Loire</idno>
            <idno type="stamp" n="ANR">ANR</idno>
          </seriesStmt>
          <notesStmt>
            <note type="commentary">40 pages</note>
            <note type="audience" n="2">International</note>
            <note type="popular" n="0">No</note>
            <note type="peer" n="1">Yes</note>
          </notesStmt>
          <sourceDesc>
            <biblStruct>
              <analytic>
                <title xml:lang="en">Logarithmic degenerations of Landau-Ginzburg models for toric orbifolds and global tt^* geometry</title>
                <author role="aut">
                  <persName>
                    <forename type="first">Thomas</forename>
                    <surname>Reichelt</surname>
                  </persName>
                  <idno type="halauthorid">1273105-0</idno>
                  <affiliation ref="#struct-236921"/>
                  <affiliation ref="#struct-254729"/>
                </author>
              </analytic>
              <monogr>
                <idno type="halJournalId" status="VALID">108271</idno>
                <idno type="issn">2156-2261</idno>
                <idno type="eissn">2154-3321</idno>
                <title level="j">Kyoto Journal of Mathematics</title>
                <imprint>
                  <publisher>Duke University Press</publisher>
                  <biblScope unit="volume">65</biblScope>
                  <biblScope unit="issue">2</biblScope>
                  <date type="datePub">2025-05-01</date>
                </imprint>
              </monogr>
              <idno type="arxiv">1605.08937</idno>
              <idno type="doi">10.1215/21562261-2024-0015</idno>
            </biblStruct>
          </sourceDesc>
          <profileDesc>
            <langUsage>
              <language ident="en">English</language>
            </langUsage>
            <textClass>
              <classCode scheme="halDomain" n="math.math-ag">Mathematics [math]/Algebraic Geometry [math.AG]</classCode>
              <classCode scheme="halTypology" n="ART">Journal articles</classCode>
              <classCode scheme="halOldTypology" n="ART">Journal articles</classCode>
              <classCode scheme="halTreeTypology" n="ART">Journal articles</classCode>
            </textClass>
            <abstract xml:lang="en">
              <p>We discuss the behavior of Landau-Ginzburg models for toric orbifolds near the large volume limit. This enables us to express mirror symmetry as an isomorphism of Frobenius manifolds which aquire logarithmic poles along a boundary divisor. If the toric orbifold admits a crepant resolution we construct a global moduli space on the B-side and show that the associated tt^*-geometry exists globally.</p>
            </abstract>
          </profileDesc>
        </biblFull>
      </listBibl>
    </body>
    <back>
      <listOrg type="structures">
        <org type="institution" xml:id="struct-236921" status="VALID">
          <idno type="ROR">https://ror.org/038t36y30</idno>
          <orgName>Universität Heidelberg [Heidelberg] = Heidelberg University</orgName>
          <desc>
            <address>
              <addrLine>Seminarstraße 2, 69117 Heidelberg</addrLine>
              <country key="DE"/>
            </address>
            <ref type="url">http://www.uni-heidelberg.de/</ref>
          </desc>
        </org>
        <org type="institution" xml:id="struct-254729" status="VALID">
          <idno type="ROR">https://ror.org/031bsb921</idno>
          <orgName>University of Mannheim = Universität Mannheim</orgName>
          <desc>
            <address>
              <addrLine>Schloss, 68131 Mannheim</addrLine>
              <country key="DE"/>
            </address>
            <ref type="url">https://www.uni-mannheim.de/</ref>
          </desc>
        </org>
      </listOrg>
      <listOrg type="projects">
        <org type="anrProject" xml:id="projanr-42510" status="VALID">
          <idno type="anr">ANR-17-CE40-0014</idno>
          <orgName>CatAG</orgName>
          <desc>Catégorification en géométrie algébrique</desc>
          <date type="start">2017</date>
        </org>
        <org type="anrProject" xml:id="projanr-38048" status="VALID">
          <idno type="anr">ANR-11-LABX-0020</idno>
          <idno type="program">Laboratoires d'excellence</idno>
          <orgName>LEBESGUE</orgName>
          <desc>Centre de Mathématiques Henri Lebesgue : fondements, interactions, applications et Formation</desc>
          <date type="start">2011</date>
        </org>
        <org type="anrProject" xml:id="projanr-36827" status="VALID">
          <idno type="anr">ANR-13-IS01-0001</idno>
          <idno type="program">Blanc – Accords bilatéraux 2013</idno>
          <orgName>SISYPH</orgName>
          <desc>Symétrie miroir et singularités irrégulières provenant de la physique</desc>
          <date type="start">2013</date>
        </org>
        <org type="anrProject" xml:id="projanr-31814" status="VALID">
          <idno type="anr">ANR-09-JCJC-0104</idno>
          <idno type="program">Jeunes chercheuses et jeunes chercheurs</idno>
          <orgName>ThéorieGW</orgName>
          <date type="start">2009</date>
        </org>
      </listOrg>
    </back>
  </text>
</TEI>