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<ArticleSet>
  <Article>
    <Journal>
      <PublisherName>Science and Education Publishing</PublisherName>
      <JournalTitle>American Journal of Applied Mathematics and Statistics</JournalTitle>
      <Issn>2328-7292</Issn>
      <Volume>1</Volume>
      <Issue>1</Issue>
      <PubDate PubStatus="epublish">
        <Year>2013</Year>
        <Month>06</Month>
        <Day>11</Day>
      </PubDate>
    </Journal>
    <ArticleTitle>Inhomogeneous Lacunary Interpolation and Optimization Errors Bound of Seventh Spline</ArticleTitle>
    <FirstPage>46</FirstPage>
    <LastPage>51</LastPage>
    <Language>EN</Language>
    <AuthorList>
      <Author>
        <FirstName>Faraidun K.</FirstName>
        <LastName>Hamasalh</LastName>
        <Affiliation>University of Sulaimani, Faculty of Science and Science Education, School of Science Education, Sulaimani, Iraq</Affiliation>
      </Author>
      <Author>
        <FirstName>Karwan H.F.</FirstName>
        <LastName>Jwamer</LastName>
      </Author>
    </AuthorList>
    <ArticleIdList>
      <ArticleId IdType="pii">AJAMS2013133</ArticleId>
      <ArticleId IdType="doi">10.12691/ajams-1-3-3</ArticleId>
    </ArticleIdList>
    <History>
      <PubDate PubStatus="received">
        <Year>2013</Year>
        <Month>03</Month>
        <Day>29</Day>
      </PubDate>
      <PubDate PubStatus="revised">
        <Year>2013</Year>
        <Month>06</Month>
        <Day>09</Day>
      </PubDate>
      <PubDate PubStatus="accepted">
        <Year>2013</Year>
        <Month>06</Month>
        <Day>11</Day>
      </PubDate>
    </History>
    <Abstract>This paper surveys and reviews paper of spline degree seven inhomogeneous and optimized the best errors bound by spline (0,2, 5; 0, 3, 6) case. It has been shown that the existence, uniqueness and convergence analysis with minimizing the error bounds of deficient seventh spline interpolated.</Abstract>
  </Article>
</ArticleSet>