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         <JournalTitle>Journal of High Energy Physics</JournalTitle>
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                     <Month>11</Month>
                     <Day>23</Day>
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                     <Year>2020</Year>
                     <Month>8</Month>
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            <Article ID="JHEP08(2020)078">
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                  <ArticleID>13609</ArticleID>
                  <ArticleExternalID Type="arXiv">2004.04163</ArticleExternalID>
                  <ArticleDOI>10.1007/JHEP08(2020)078</ArticleDOI>
                  <ArticleCitationID>78</ArticleCitationID>
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                  <ArticleTitle Language="En">A field theory study of entanglement wedge cross section: odd entropy</ArticleTitle>
                  <ArticleCategory>Regular Article - Theoretical Physics</ArticleCategory>
                  <ArticleFirstPage>1</ArticleFirstPage>
                  <ArticleLastPage>24</ArticleLastPage>
                  <ArticleHistory>
                     <RegistrationDate>
                        <Year>2020</Year>
                        <Month>8</Month>
                        <Day>18</Day>
                     </RegistrationDate>
                     <Received>
                        <Year>2020</Year>
                        <Month>4</Month>
                        <Day>23</Day>
                     </Received>
                     <Revised>
                        <Year>2020</Year>
                        <Month>6</Month>
                        <Day>22</Day>
                     </Revised>
                     <Accepted>
                        <Year>2020</Year>
                        <Month>7</Month>
                        <Day>14</Day>
                     </Accepted>
                     <OnlineDate>
                        <Year>2020</Year>
                        <Month>8</Month>
                        <Day>18</Day>
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                     <CopyrightYear>2020</CopyrightYear>
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                           <Emphasis Type="Bold">Open Access</Emphasis>. This article is distributed under the terms of the Creative Commons Attribution License (<ExternalRef>
                              <RefSource>CC-BY 4.0</RefSource>
                              <RefTarget Address="http://creativecommons.org/licenses/by/4.0/" TargetType="URL"/>
                           </ExternalRef>), which permits any use, distribution and reproduction in any medium, provided the original author(s) and source are credited.</SimplePara>
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                     <JournalID>13130</JournalID>
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                  <AuthorGroup>
                     <Author AffiliationIDS="Aff1" ID="Au1">
                        <AuthorName DisplayOrder="Western">
                           <GivenName>Ali</GivenName>
                           <FamilyName>Mollabashi</FamilyName>
                        </AuthorName>
                        <Contact>
                           <Email>alim@mppmu.mpg.de</Email>
                        </Contact>
                     </Author>
                     <Author AffiliationIDS="Aff2" CorrespondingAffiliationID="Aff2" ID="Au2">
                        <AuthorName DisplayOrder="Western">
                           <GivenName>Kotaro</GivenName>
                           <FamilyName>Tamaoka</FamilyName>
                        </AuthorName>
                        <Contact>
                           <Email>kotaro.tamaoka@yukawa.kyoto-u.ac.jp</Email>
                        </Contact>
                     </Author>
                     <Affiliation ID="Aff1">
                        <OrgID Level="Institution" Type="GRID">grid.4372.2</OrgID>
                        <OrgID Level="Institution" Type="ISNI">0000 0001 2105 1091</OrgID>
                        <OrgName>Max-Planck-Institut for Physics, Werner-Heisenberg-Institut</OrgName>
                        <OrgAddress>
                           <Postcode>80805</Postcode>
                           <City>Munich</City>
                           <Country Code="DE">Germany</Country>
                        </OrgAddress>
                     </Affiliation>
                     <Affiliation ID="Aff2">
                        <OrgID Level="Institution" Type="GRID">grid.258799.8</OrgID>
                        <OrgID Level="Institution" Type="ISNI">0000 0004 0372 2033</OrgID>
                        <OrgDivision>Center for Gravitational Physics, Yukawa Institute for Theoretical Physics (YITP)</OrgDivision>
                        <OrgName>Kyoto University</OrgName>
                        <OrgAddress>
                           <Street>Kitashirakawa Oiwakecho, Sakyo-ku</Street>
                           <City>Kyoto</City>
                           <Postcode>606-8502</Postcode>
                           <Country Code="JP">Japan</Country>
                        </OrgAddress>
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                  <Abstract ID="Abs1" Language="En" OutputMedium="All">
                     <Heading>A<Emphasis Type="SmallCaps">bstract</Emphasis>
                     </Heading>
                     <Para ID="Par1">We study odd entanglement entropy (odd entropy in short), a candidate of measure for mixed states holographically dual to the entanglement wedge cross section, in two-dimensional free scalar field theories. Our study is restricted to Gaussian states of scale-invariant theories as well as their finite temperature generalizations, for which we show that odd entropy is a well-defined measure for mixed states. Motivated from holographic results, the difference between odd and von Neumann entropy is also studied. In particular, we show that large amounts of quantum correlations ensure the odd entropy to be larger than von Neumann entropy, which is qualitatively consistent with the holographic CFT. In general cases, we also find that this difference is not even a monotonic function with respect to size of (and distance between) subsystems.</Para>
                  </Abstract>
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                     <Heading>K<Emphasis Type="SmallCaps">eywords</Emphasis>
                     </Heading>
                     <Keyword>AdS-CFT Correspondence</Keyword>
                     <Keyword>Conformal Field Theory</Keyword>
                     <Keyword>Field Theories in Lower Dimensions</Keyword>
                  </KeywordGroup>
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