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Relations Between BZMV~(dM)-Algebra and Other Algebras
作者姓名:高淑萍  邓方安  刘三阳
作者单位:Department of Applied Mathematics,Xidian University,Department of Applied Mathematics and Computer Science,Shaanxi Science and Engineering College,Department of Applied Mathematics and Computer Science,Shaanxi Science and Engineering College Xi'an 710071,China,Hanzhong 723001,China,Hanzhong 723001,China
摘    要:IntroductionAnalgebraicstructureisanimportanttopicofMV (multivalued) logic .MV algebra ,FIalgebra,lattice implicationalgebra ,implicationlatticeandR0 algebraareimportantnovelalgebraicstructures .ChangpresentedinRef.1 ]anMV algebratoprovethecompletenesso…


Relations Between BZMVdM-Algebra and Other Algebras
Gao Shuping Deng Fang'an Liu Sanyang.Relations Between BZMV~(dM)-Algebra and Other Algebras[J].Journal of Southwest Jiaotong University,2003,11(2).
Authors:Gao Shuping Deng Fang'an Liu Sanyang
Abstract:Some properties of BZMV dM -algebra are proved, and a new operator is introduced. It is shown that the substructure of BZMV dM -algebra can produce a quasi-lattice implication algebra. The relations between BZMV dM -algebra and other algebras are discussed in detail. A pseudo-distance function is defined in linear BZMV dM -algebra, and its properties are derived.
Keywords:BZMVdM-algebra  Kleene orthocomplementation  Brouwerion orthocomple-mentation  operator  pseudo-distance function
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