
<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:28983</ns1:identifier>
    <ns1:title language="en">Statistical Causality and Local Uniqueness for Solutions of the Martingale Problem</ns1:title>
    <ns1:language>en</ns1:language>
    <ns1:description language="en">Abstract:
In this paper we consider the concept of statistical causality between filtrations associated with
stopping times, which is based on Granger’s definition of causality. Especially, we consider a generalization
of a causality relationship ”G is a cause of E within H” from fixed to stopping time. Then we apply the
given causality concept to local uniqueness for the solution of the martingale problem. Also, we give some
applications in finance.</ns1:description>
    <ns1:keyword language="en">Keywords. Filtration, causality, stochastic differential equation, local uniqueness, stopped martingale problem.</ns1:keyword>
    <ns2:identifiers>
      <ns2:resource>1552099</ns2:resource>
      <ns2:identifier>10.2298/FIL1808851P</ns2:identifier>
    </ns2:identifiers>
    <ns2:identifiers>
      <ns2:resource>1552101</ns2:resource>
      <ns2:identifier>2406-0933</ns2:identifier>
    </ns2:identifiers>
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  <ns1:lifecycle>
    <ns1:upload_date>2023-05-03T11:02:30.493Z</ns1:upload_date>
    <ns1:status>44</ns1:status>
    <ns2:peer_reviewed>no</ns2:peer_reviewed>
    <ns1:contribute seq="0">
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      <ns1:entity seq="0">
        <ns3:firstname>Ljiljana</ns3:firstname>
        <ns3:lastname>Petrović</ns3:lastname>
        <ns3:institution>Univerzitet u Beogradu Ekonomski fakultet</ns3:institution>
        <ns3:conor>12464743 </ns3:conor>
      </ns1:entity>
      <ns1:entity seq="1">
        <ns3:firstname>Dragana</ns3:firstname>
        <ns3:lastname>Valjarević</ns3:lastname>
        <ns3:type>person</ns3:type>
      </ns1:entity>
    </ns1:contribute>
  </ns1:lifecycle>
  <ns1:technical>
    <ns1:format>application/pdf</ns1:format>
    <ns1:size>264146</ns1:size>
    <ns1:location>https://phaidrabg.bg.ac.rs/o:28983</ns1:location>
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    <ns1:cost>no</ns1:cost>
    <ns1:copyright>yes</ns1:copyright>
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      <ns8:faculty>11A03</ns8:faculty>
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  <ns12:digitalbook>
    <ns12:name_magazine language="sr">Filomat</ns12:name_magazine>
    <ns12:volume>32</ns12:volume>
    <ns12:booklet>8</ns12:booklet>
    <ns12:from_page>2851</ns12:from_page>
    <ns12:to_page>2860</ns12:to_page>
    <ns12:releaseyear>2018</ns12:releaseyear>
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