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    <dc:date>2026-11-03T18:25:34Z</dc:date>
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    <title>Several Integrability Formulas of Special Functions</title>
    <link>http://hdl.handle.net/11320/21409</link>
    <description>Tytu&amp;#322;: Several Integrability Formulas of Special Functions
Autorzy: Peng, Cuiying; Ge, Fuguo; Liang, Xiquan
Abstrakt: In this article, we give several integrability formulas of special and composite functions including trigonometric function, inverse trigonometric function, hyperbolic function and logarithmic function.</description>
    <dc:date>2007-01-01T00:00:00Z</dc:date>
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  <item rdf:about="http://hdl.handle.net/11320/21408">
    <title>Linear Congruence Relation and Complete Residue Systems</title>
    <link>http://hdl.handle.net/11320/21408</link>
    <description>Tytu&amp;#322;: Linear Congruence Relation and Complete Residue Systems
Autorzy: Liang, Xiquan; Yan, Li; Zhao, Junjie
Abstrakt: In this paper, we defined the congruence relation and proved its fundamental properties on the base of some useful theorems. Then we proved the existence of solution and the number of incongruent solution to a linear congruence and the linear congruent equation class, in particular, we proved the Chinese Remainder Theorem. Finally, we defined the complete residue system and proved its fundamental properties.</description>
    <dc:date>2007-01-01T00:00:00Z</dc:date>
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    <title>Congruences and Quotient Algebras of BCI-algebras</title>
    <link>http://hdl.handle.net/11320/21407</link>
    <description>Tytu&amp;#322;: Congruences and Quotient Algebras of BCI-algebras
Autorzy: Ding, Yuzhong; Pang, Zhiyong
Abstrakt: We have formalized the BCI-algebras closely following the book [7] pp. 16-19 and pp. 58-65. Firstly, the article focuses on the properties of the element and then the definition and properties of congruences and quotient algebras are given. Quotient algebras are the basic tools for exploring the structures of BCI-algebras.</description>
    <dc:date>2007-01-01T00:00:00Z</dc:date>
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    <title>Arrow's Impossibility Theorem</title>
    <link>http://hdl.handle.net/11320/21406</link>
    <description>Tytu&amp;#322;: Arrow's Impossibility Theorem
Autorzy: Wiedijk, Freek
Abstrakt: A formalization of the fi rst proof from [6].</description>
    <dc:date>2007-01-01T00:00:00Z</dc:date>
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