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  <title>DSpace Kolekcja:</title>
  <link rel="alternate" href="http://hdl.handle.net/11320/21071" />
  <subtitle />
  <id>http://hdl.handle.net/11320/21071</id>
  <updated>2026-09-21T16:15:38Z</updated>
  <dc:date>2026-09-21T16:15:38Z</dc:date>
  <entry>
    <title>Fatou’s Lemma and the Lebesgue’s Convergence Theorem</title>
    <link rel="alternate" href="http://hdl.handle.net/11320/21074" />
    <author>
      <name>Endou, Noboru</name>
    </author>
    <author>
      <name>Narita, Keiko</name>
    </author>
    <author>
      <name>Shidama, Yasunari</name>
    </author>
    <id>http://hdl.handle.net/11320/21074</id>
    <updated>2026-09-21T13:22:32Z</updated>
    <published>2008-01-01T00:00:00Z</published>
    <summary type="text">Tytu&amp;#322;: Fatou’s Lemma and the Lebesgue’s Convergence Theorem
Autorzy: Endou, Noboru; Narita, Keiko; Shidama, Yasunari
Abstrakt: In this article we prove the Fatou’s Lemma and Lebesgue’s Convergence Theorem [10].</summary>
    <dc:date>2008-01-01T00:00:00Z</dc:date>
  </entry>
  <entry>
    <title>Jordan Matrix Decomposition</title>
    <link rel="alternate" href="http://hdl.handle.net/11320/21073" />
    <author>
      <name>Pąk, Karol</name>
    </author>
    <id>http://hdl.handle.net/11320/21073</id>
    <updated>2026-09-21T13:12:28Z</updated>
    <published>2008-01-01T00:00:00Z</published>
    <summary type="text">Tytu&amp;#322;: Jordan Matrix Decomposition
Autorzy: Pąk, Karol
Abstrakt: In this paper I present the Jordan Matrix Decomposition Theorem which states that an arbitrary square matrix M over an algebraically closed&#xD;
field can be decomposed into the form M=SJS−1 where S is an invertible matrix and J is a matrix in a Jordan canonical form, i.e. a special type of block diagonal matrix in which each block consists of Jordan blocks (see [13]).</summary>
    <dc:date>2008-01-01T00:00:00Z</dc:date>
  </entry>
  <entry>
    <title>Eigenvalues of a Linear Transformation</title>
    <link rel="alternate" href="http://hdl.handle.net/11320/21072" />
    <author>
      <name>Pąk, Karol</name>
    </author>
    <id>http://hdl.handle.net/11320/21072</id>
    <updated>2026-09-21T12:21:13Z</updated>
    <published>2008-01-01T00:00:00Z</published>
    <summary type="text">Tytu&amp;#322;: Eigenvalues of a Linear Transformation
Autorzy: Pąk, Karol
Abstrakt: The article presents well known facts about eigenvalues of linear transformation of a vector space (see [13]). I formalize main dependencies between eigenvalues and the diagram of the matrix of a linear transformation over a finite-dimensional vector space.</summary>
    <dc:date>2008-01-01T00:00:00Z</dc:date>
  </entry>
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