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        <identifier>oai:iwate-u.repo.nii.ac.jp:00010197</identifier>
        <datestamp>2023-05-16T11:43:01Z</datestamp>
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          <dc:title>Fractal Deformation Using Displacement Vectors Based on Extended Iterated Shuffle Transformation</dc:title>
          <jpcoar:creator>
            <jpcoar:creatorName>藤本, 忠博</jpcoar:creatorName>
          </jpcoar:creator>
          <jpcoar:creator>
            <jpcoar:creatorName>大野, 義夫</jpcoar:creatorName>
          </jpcoar:creator>
          <jpcoar:creator>
            <jpcoar:creatorName>村岡, 一信</jpcoar:creatorName>
          </jpcoar:creator>
          <jpcoar:creator>
            <jpcoar:creatorName>千葉, 則茂</jpcoar:creatorName>
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          <dc:rights>http://www.art-science.org/journal/v1n3/p134/index.html</dc:rights>
          <jpcoar:subject subjectScheme="Other">computer graphics (CG)</jpcoar:subject>
          <jpcoar:subject subjectScheme="Other">geometric model</jpcoar:subject>
          <jpcoar:subject subjectScheme="Other">shape deformation</jpcoar:subject>
          <jpcoar:subject subjectScheme="Other">fractal</jpcoar:subject>
          <jpcoar:subject subjectScheme="Other">Iterated Function System (IFS)</jpcoar:subject>
          <jpcoar:subject subjectScheme="Other">attractor</jpcoar:subject>
          <jpcoar:subject subjectScheme="Other">Iterated Shuffle Transformation (IST)</jpcoar:subject>
          <datacite:description descriptionType="Other">In this paper, we propose a framework of　“fractal deformation”using displacement vectors based on “extended Iterated Shuffle Transformation (ext-IST)”. An ext-unit-IST is a one-to-one and onto mapping that is extended from a unit-IST, which we have proposed, and is basically defined on a code space. When the mapping is applied on a geometric space, a fractal-like repeated structure, which is referred to as “local resemblance in space/scale directions”,
is constructed on the relationship between points on the domain and those on the range.
By applying the mapping to displacement vectors given on a geometric shape, the shape can be deformed in the fractal-like repeated manner. This fractal deformation is easy to control by changing the displacement vectors intuitively. In addition, a continuous transition between a continuous deformation and a fractal deformation can be realized.
We demonstrate how the fractal deformation technique produces attractive results by showing various examples.</datacite:description>
          <dc:publisher>The Society for Art and Science</dc:publisher>
          <datacite:date dateType="Issued">2002-09-25</datacite:date>
          <dc:type rdf:resource="http://purl.org/coar/resource_type/c_6501">journal article</dc:type>
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          <jpcoar:identifier identifierType="URI">https://iwate-u.repo.nii.ac.jp/records/10197</jpcoar:identifier>
          <jpcoar:sourceIdentifier identifierType="ISSN">1347-2267</jpcoar:sourceIdentifier>
          <jpcoar:sourceTitle>The journal of the Society For Art and Science</jpcoar:sourceTitle>
          <jpcoar:volume>1</jpcoar:volume>
          <jpcoar:issue>3</jpcoar:issue>
          <jpcoar:pageStart>134</jpcoar:pageStart>
          <jpcoar:pageEnd>146</jpcoar:pageEnd>
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            <datacite:date dateType="Available">2016-11-14</datacite:date>
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