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        <datestamp>2025-06-09T04:44:25Z</datestamp>
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          <dc:title xml:lang="ja">ベクトルの外積に関する考察 : その概念の広がりと教材性に関して</dc:title>
          <dc:title xml:lang="en">Study on the Cross Product of Vectors : For an expanse and teaching material aspect of the notion</dc:title>
          <jpcoar:creator>
            <jpcoar:creatorName xml:lang="ja">今岡, 光範</jpcoar:creatorName>
            <jpcoar:creatorName xml:lang="en">Imaoka, Mitsunori</jpcoar:creatorName>
            <jpcoar:familyName xml:lang="ja">今岡</jpcoar:familyName>
            <jpcoar:familyName xml:lang="en">Imaoka</jpcoar:familyName>
            <jpcoar:givenName xml:lang="ja">光範</jpcoar:givenName>
            <jpcoar:givenName xml:lang="en">Mitsunori</jpcoar:givenName>
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          <dcterms:accessRights rdf:resource="http://purl.org/coar/access_right/c_abf2">open access</dcterms:accessRights>
          <jpcoar:subject subjectScheme="Other">cross product</jpcoar:subject>
          <jpcoar:subject subjectScheme="Other">space vector</jpcoar:subject>
          <jpcoar:subject subjectScheme="Other">vertical vector</jpcoar:subject>
          <jpcoar:subject subjectScheme="Other">teaching material</jpcoar:subject>
          <jpcoar:subject subjectScheme="Other">外積</jpcoar:subject>
          <jpcoar:subject subjectScheme="Other">空間ベクトル</jpcoar:subject>
          <jpcoar:subject subjectScheme="Other">垂直ベクトル</jpcoar:subject>
          <jpcoar:subject subjectScheme="Other">教材</jpcoar:subject>
          <jpcoar:subject subjectScheme="NDC">370</jpcoar:subject>
          <jpcoar:subject subjectScheme="NDC">410</jpcoar:subject>
          <datacite:description xml:lang="en">The cross product of vectors is a fundamental notion in the vector analysis and the applications of mathematics. It is a peculiar one to the space vectors, and a sort of product with the alternating law and without the associative law. One purpose of the article is to describe such peculiarity of the cross product from the fundamental mathematical view point and consider a generalization of the cross product to the general dimensional vectors. Then, in the case of the plane vectors, the generalization corresponds to the vertical vector, and to explore the notion of the vertical vector as a teaching material is another ingredient of the article, where we describe some useful aspect of the notion showing several concrete examples.</datacite:description>
          <dc:publisher>広島大学大学院教育学研究科</dc:publisher>
          <datacite:date dateType="Issued">2008-12-26</datacite:date>
          <dc:language>jpn</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="DOI">https://doi.org/10.15027/26063</jpcoar:identifier>
          <jpcoar:identifier identifierType="URI">https://hiroshima.repo.nii.ac.jp/records/2031265</jpcoar:identifier>
          <jpcoar:identifierRegistration identifierType="JaLC">10.15027/26063</jpcoar:identifierRegistration>
          <jpcoar:sourceIdentifier identifierType="ISSN">1346-5554</jpcoar:sourceIdentifier>
          <jpcoar:sourceIdentifier identifierType="NCID">AA11618725</jpcoar:sourceIdentifier>
          <jpcoar:sourceTitle>広島大学大学院教育学研究科紀要. 第二部, 文化教育開発関連領域</jpcoar:sourceTitle>
          <jpcoar:sourceTitle>Bulletin of the Graduate School of Education, Hiroshima University. Part. II, Arts and science education</jpcoar:sourceTitle>
          <jpcoar:issue>57</jpcoar:issue>
          <jpcoar:pageStart>19</jpcoar:pageStart>
          <jpcoar:pageStart>19</jpcoar:pageStart>
          <jpcoar:pageEnd>28</jpcoar:pageEnd>
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