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        <identifier>oai:tokushima-u.repo.nii.ac.jp:02001094</identifier>
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          <dc:title xml:lang="en">On the diophantine equation (x^2+1)(y^2+1)=(z^2+1)^2</dc:title>
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            <jpcoar:creatorName xml:lang="ja">片山, 真一</jpcoar:creatorName>
            <jpcoar:creatorName xml:lang="ja-Kana">カタヤマ, シンイチ</jpcoar:creatorName>
            <jpcoar:creatorName xml:lang="en">Katayama, Shin-ichi</jpcoar:creatorName>
            <jpcoar:familyName xml:lang="ja">片山</jpcoar:familyName>
            <jpcoar:familyName xml:lang="ja-Kana">カタヤマ</jpcoar:familyName>
            <jpcoar:familyName xml:lang="en">Katayama</jpcoar:familyName>
            <jpcoar:givenName xml:lang="ja">真一</jpcoar:givenName>
            <jpcoar:givenName xml:lang="ja-Kana">シンイチ</jpcoar:givenName>
            <jpcoar:givenName xml:lang="en">Shin-ichi</jpcoar:givenName>
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          <dcterms:accessRights>open access</dcterms:accessRights>
          <datacite:description xml:lang="en" descriptionType="Abstract">In their paper [4]，A. Schinzel and W. Sierpinski have investigated
the diophantine equaion (x^2- 1)(y^2-1)=(z^2-1)^2. In this
paper，we shall investigate an analogous equation (x^2+1)(y^2+1)=(z^2+1)^2.</datacite:description>
          <datacite:date dateType="Issued">2006</datacite:date>
          <dc:language>eng</dc:language>
          <dc:type rdf:resource="http://purl.org/coar/resource_type/c_6501">departmental bulletin paper</dc:type>
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          <jpcoar:identifier identifierType="URI">148377</jpcoar:identifier>
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          <jpcoar:sourceIdentifier identifierType="ISSN">13467387</jpcoar:sourceIdentifier>
          <jpcoar:sourceIdentifier identifierType="NCID">AA11595324</jpcoar:sourceIdentifier>
          <jpcoar:sourceTitle xml:lang="en">Journal of mathematics, the University of Tokushima</jpcoar:sourceTitle>
          <jpcoar:volume>40</jpcoar:volume>
          <jpcoar:pageStart>9</jpcoar:pageStart>
          <jpcoar:pageEnd>14</jpcoar:pageEnd>
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            <jpcoar:extent>318 KB</jpcoar:extent>
            <datacite:date dateType="Available">2012-01-31</datacite:date>
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