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    <link>http://hdl.handle.net/11320/3466</link>
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    <pubDate>Mon, 01 Jun 2026 17:21:03 GMT</pubDate>
    <dc:date>2026-06-01T17:21:03Z</dc:date>
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      <title>Arithmetic Operations on Functions from Sets into Functional Sets</title>
      <link>http://hdl.handle.net/11320/3518</link>
      <description>Tytu&amp;#322;: Arithmetic Operations on Functions from Sets into Functional Sets
Autorzy: Korniłowicz, Artur
Abstrakt: In this paper we introduce sets containing number-valued functions. Different arithmetic operations on maps between any set and such functional sets are later defined.</description>
      <pubDate>Thu, 01 Jan 2009 00:00:00 GMT</pubDate>
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      <dc:date>2009-01-01T00:00:00Z</dc:date>
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      <title>The Real Vector Spaces of Finite Sequences are Finite Dimensional</title>
      <link>http://hdl.handle.net/11320/3514</link>
      <description>Tytu&amp;#322;: The Real Vector Spaces of Finite Sequences are Finite Dimensional
Autorzy: Nakamura, Yatsuka; Korniłowicz, Artur; Oya, Nagato; Shidama, Yasunari
Abstrakt: In this paper we show the finite dimensionality of real linear spaces with their carriers equal Rn. We also give the standard basis of such spaces. For the set Rn we introduce the concepts of linear manifold subsets and orthogonal subsets. The cardinality of orthonormal basis of discussed spaces is proved to equal n.</description>
      <pubDate>Thu, 01 Jan 2009 00:00:00 GMT</pubDate>
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      <dc:date>2009-01-01T00:00:00Z</dc:date>
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      <title>Cell Petri Net Concepts</title>
      <link>http://hdl.handle.net/11320/3517</link>
      <description>Tytu&amp;#322;: Cell Petri Net Concepts
Autorzy: Jitsukawa, Mitsuru; Kawamoto, Pauline N.; Shidama, Yasunari; Nakamura, Yatsuka
Abstrakt: Based on the Petri net definitions and theorems already formalized in [8], with this article, we developed the concept of "Cell Petri Nets". It is based on [9]. In a cell Petri net we introduce the notions of colors and colored states of a Petri net, connecting mappings for linking two Petri nets, firing rules for transitions, and the synthesis of two or more Petri nets.</description>
      <pubDate>Thu, 01 Jan 2009 00:00:00 GMT</pubDate>
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      <dc:date>2009-01-01T00:00:00Z</dc:date>
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      <title>Several Integrability Formulas of Special Functions. Part II</title>
      <link>http://hdl.handle.net/11320/3516</link>
      <description>Tytu&amp;#322;: Several Integrability Formulas of Special Functions. Part II
Autorzy: Li, Bo; Zhuang, Yanping; Men, Yanhong; Liang, Xiquan
Abstrakt: In this article, we give several differentiation and integrability formulas of special and composite functions including the trigonometric function, the hyperbolic function and the polynomial function [3].</description>
      <pubDate>Thu, 01 Jan 2009 00:00:00 GMT</pubDate>
      <guid isPermaLink="false">http://hdl.handle.net/11320/3516</guid>
      <dc:date>2009-01-01T00:00:00Z</dc:date>
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