
<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:26391</ns1:identifier>
    <ns1:title language="en">Inference on reliability of stress-strength model with peng-yan extended weibull distributions</ns1:title>
    <ns1:language>en</ns1:language>
    <ns1:description language="en">Abstract: In this paper we estimate R = P{X &lt; Y} when X and Y are independent random variables
following the Peng-Yan extended Weibull distribution. We find maximum likelihood estimator of R and its
asymptotic distribution. This asymptotic distribution is used to construct asymptotic confidence intervals.
In the case of equal shape parameters, we derive the exact confidence intervals, too. A procedure for
deriving bootstrap-p confidence intervals is presented. The UMVUE of R and the UMVUE of its variance
are derived and also the Bayes point and interval estimator of R for conjugate priors are obtained. Finally,
we perform a simulation study in order to compare these estimators and provide a real data example.</ns1:description>
    <ns2:identifiers>
      <ns2:resource>1552099</ns2:resource>
      <ns2:identifier>10.2298/FIL2106927J</ns2:identifier>
    </ns2:identifiers>
    <ns2:identifiers>
      <ns2:resource>1552101</ns2:resource>
      <ns2:identifier>0354-5180</ns2:identifier>
    </ns2:identifiers>
  </ns1:general>
  <ns1:lifecycle>
    <ns1:upload_date>2022-09-02T12:35:43.796Z</ns1:upload_date>
    <ns1:status>44</ns1:status>
    <ns2:peer_reviewed>yes</ns2:peer_reviewed>
    <ns1:contribute seq="0">
      <ns1:role>46</ns1:role>
      <ns1:entity seq="0">
        <ns3:firstname>Зоран</ns3:firstname>
        <ns3:lastname>Видовић</ns3:lastname>
        <ns3:institution>Учитељски факултет у Београду</ns3:institution>
        <ns3:orcid>0000-0002-6076-7073</ns3:orcid>
      </ns1:entity>
    </ns1:contribute>
  </ns1:lifecycle>
  <ns1:technical>
    <ns1:format>application/pdf</ns1:format>
    <ns1:size>314112</ns1:size>
    <ns1:location>https://phaidrabg.bg.ac.rs/o:26391</ns1:location>
  </ns1:technical>
  <ns1:rights>
    <ns1:cost>no</ns1:cost>
    <ns1:copyright>yes</ns1:copyright>
    <ns1:license>1</ns1:license>
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      <ns8:faculty>11A42</ns8:faculty>
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  <ns12:digitalbook>
    <ns12:name_magazine language="en">Filomat </ns12:name_magazine>
    <ns12:volume>35</ns12:volume>
    <ns12:booklet>6</ns12:booklet>
    <ns12:from_page>1927</ns12:from_page>
    <ns12:to_page>1948</ns12:to_page>
    <ns12:publisher>Faculty of Sciences and Mathematics, University of Niš, Serbia</ns12:publisher>
    <ns12:releaseyear>2021</ns12:releaseyear>
    <ns12:alephurl>https://www.pmf.ni.ac.rs/filomat-content/2021/35-6/35-6-11-13757.pdf</ns12:alephurl>
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