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<ArticleSet>
  <Article>
    <Journal>
      <PublisherName>Science and Education Publishing</PublisherName>
      <JournalTitle>Turkish Journal of Analysis and Number Theory</JournalTitle>
      <Issn>2333-1232</Issn>
      <Volume>4</Volume>
      <Issue>4</Issue>
      <PubDate PubStatus="epublish">
        <Year>2016</Year>
        <Month>8</Month>
        <Day>31</Day>
      </PubDate>
    </Journal>
    <ArticleTitle>On k-Quasi Class Q* Operators</ArticleTitle>
    <FirstPage>87</FirstPage>
    <LastPage>91</LastPage>
    <Language>EN</Language>
    <AuthorList>
      <Author>
        <FirstName>Valdete Rexh?beqaj</FirstName>
        <LastName>Hamiti</LastName>
        <Affiliation>Faculty of Electrical and Computer Engineering, University of Prishtina, Prishtin?, Kosova</Affiliation>
      </Author>
      <Author>
        <FirstName>Shqipe</FirstName>
        <LastName>Lohaj</LastName>
      </Author>
      <Author>
        <FirstName>Qefsere</FirstName>
        <LastName>Gjonbalaj</LastName>
      </Author>
    </AuthorList>
    <ArticleIdList>
      <ArticleId IdType="pii">TJANT2016441</ArticleId>
      <ArticleId IdType="doi">10.12691/tjant-4-4-1</ArticleId>
    </ArticleIdList>
    <History>
      <PubDate PubStatus="received">
        <Year>2016</Year>
        <Month>4</Month>
        <Day>15</Day>
      </PubDate>
      <PubDate PubStatus="revised">
        <Year>2016</Year>
        <Month>7</Month>
        <Day>14</Day>
      </PubDate>
      <PubDate PubStatus="accepted">
        <Year>2016</Year>
        <Month>8</Month>
        <Day>29</Day>
      </PubDate>
    </History>
    <Abstract>Let T be a bounded linear operator on a complex Hilbert space H. In this paper we introduce a new class of operators: k-quasi class Q* operators. An operator T is said to be k-quasi class Q* if it satisfies  for all xH, where k is a natural number. We prove the basic properties of this class of operators.</Abstract>
  </Article>
</ArticleSet>