
<ns0:uwmetadata xmlns:ns0="http://phaidra.univie.ac.at/XML/metadata/V1.0" xmlns:ns1="http://phaidra.univie.ac.at/XML/metadata/lom/V1.0" xmlns:ns10="http://phaidra.univie.ac.at/XML/metadata/provenience/V1.0" xmlns:ns11="http://phaidra.univie.ac.at/XML/metadata/provenience/V1.0/entity" xmlns:ns12="http://phaidra.univie.ac.at/XML/metadata/digitalbook/V1.0" xmlns:ns13="http://phaidra.univie.ac.at/XML/metadata/etheses/V1.0" xmlns:ns2="http://phaidra.univie.ac.at/XML/metadata/extended/V1.0" xmlns:ns3="http://phaidra.univie.ac.at/XML/metadata/lom/V1.0/entity" xmlns:ns4="http://phaidra.univie.ac.at/XML/metadata/lom/V1.0/requirement" xmlns:ns5="http://phaidra.univie.ac.at/XML/metadata/lom/V1.0/educational" xmlns:ns6="http://phaidra.univie.ac.at/XML/metadata/lom/V1.0/annotation" xmlns:ns7="http://phaidra.univie.ac.at/XML/metadata/lom/V1.0/classification" xmlns:ns8="http://phaidra.univie.ac.at/XML/metadata/lom/V1.0/organization" xmlns:ns9="http://phaidra.univie.ac.at/XML/metadata/histkult/V1.0">
  <ns1:general>
    <ns1:identifier>o:37722</ns1:identifier>
    <ns1:title language="en">On a Nonlocal de Sitter Gravity</ns1:title>
    <ns1:language>en</ns1:language>
    <ns1:description language="en">Abstract In this paper, we briefly review highlights of nonlocal de Sitter gravity
based on the nonlocal term.
√R − 2Λ F() √R − 2Λ in the Einstein-Hilbert action2
without matter sector. This nonlocal de Sitter gravity model has several exact cos-3
mological FLRW solutions and one of these solutions contains some effects that are4
usually assigned to dark matter and dark energy. There are also some other inter-5
esting and promising properties of this kind of gravity nonlocality. We also review6
some anisotropic cosmological solutions, and mention the corresponding nonlocal
Schwarzschild-de Sitter metric.</ns1:description>
    <ns2:identifiers>
      <ns2:resource>1552099</ns2:resource>
      <ns2:identifier>10.1007/978-981-97-6453-2_12</ns2:identifier>
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    <ns2:identifiers>
      <ns2:resource>1552100</ns2:resource>
      <ns2:identifier>978-981-97-6452-5</ns2:identifier>
    </ns2:identifiers>
    <ns2:identifiers>
      <ns2:resource>1552101</ns2:resource>
      <ns2:identifier>2194-1009</ns2:identifier>
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    <ns1:upload_date>2026-02-03T14:09:33.389Z</ns1:upload_date>
    <ns1:status>44</ns1:status>
    <ns2:peer_reviewed>yes</ns2:peer_reviewed>
    <ns1:contribute seq="0">
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      <ns1:entity seq="0">
        <ns3:firstname>Ivan </ns3:firstname>
        <ns3:lastname>Dimitrijević</ns3:lastname>
        <ns3:institution>Faculty of Mathematics, University of Belgrade</ns3:institution>
        <ns3:orcid>0000-0003-3092-2295</ns3:orcid>
      </ns1:entity>
      <ns1:entity seq="1">
        <ns3:firstname>Branko </ns3:firstname>
        <ns3:lastname>Dragovich</ns3:lastname>
        <ns3:institution>Institute of Physics, University of Belgrade</ns3:institution>
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        <ns3:orcid>0000-0002-5818-0150</ns3:orcid>
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        <ns3:firstname> Zoran </ns3:firstname>
        <ns3:lastname>Rakić</ns3:lastname>
        <ns3:institution>Faculty of Mathematics, University of Belgrade</ns3:institution>
        <ns3:type>person</ns3:type>
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      <ns1:entity seq="3">
        <ns3:firstname>Jelena </ns3:firstname>
        <ns3:lastname>Stanković</ns3:lastname>
        <ns3:institution>Faculty of Education, University of Belgrade</ns3:institution>
        <ns3:type>person</ns3:type>
        <ns3:orcid>0000-0003-2596-7827</ns3:orcid>
      </ns1:entity>
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    <ns1:location>https://phaidrabg.bg.ac.rs/o:37722</ns1:location>
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  <ns12:digitalbook>
    <ns12:name_magazine language="en">Springer Proceedings in Mathematics and Statistics</ns12:name_magazine>
    <ns12:reihentitel>Lie Theory and its Applications in Physics</ns12:reihentitel>
    <ns12:volume>473</ns12:volume>
    <ns12:from_page>1</ns12:from_page>
    <ns12:to_page>12</ns12:to_page>
    <ns12:releaseyear>2025</ns12:releaseyear>
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