THE RELATIONS BETWEEN LATTICE IMPLICATION ALGEBRAS AND BROUWERIAN LATTICE

机译：格蕴涵代数与布氏格的关系。

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Brouwerian lattice and lattice implication algebra both are important generalizations of Boolean algebras. In this paper, we investigate the relations between them, and verify that we can construct a lattice H implication algebras by closed elements of any Brouwerian lattice with 0.

机译：Brouwerian格和格蕴涵代数都是布尔代数的重要概括。在本文中，我们研究了它们之间的关系，并验证了我们可以通过任何具有0的Brouwerian格的闭合元素来构造格H蕴涵代数。

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来源
《International FLINS(Fuzzy Logic and Intelligent Technologies in Nuclear Science) Conference; 20040901-03; Blankenberge(BE)》|2004年|P.51-56|共6页
会议地点 Blankenberge(BE)
作者
XIAODONG PAN; YANG XU; JUAN LIU;
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作者单位

Department of Applied Mathematics, Southwest Jiaotong University Chengdu 610031, Sichuan, P.R. China;

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原文格式 PDF
正文语种 eng
中图分类人工智能理论;
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4. THE RELATIONS BETWEEN LATTICE IMPLICATION ALGEBRAS AND BROUWERIAN LATTICE [C] . XIAODONG PAN, YANG XU, JUAN LIU International FLINS Conference . 2004

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THE RELATIONS BETWEEN LATTICE IMPLICATION ALGEBRAS AND BROUWERIAN LATTICE

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