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Home > Archive>Volume 7, Issue zk, 1996 >455-461
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ROUGH NUMBER BASED ON ROUGH SETS AND LOGIC VALUES OF λOPERATORS
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    1 Pawlak Z．Rough sets．International Journal of Computer and Information Sciences，1982，11(5)：341～356． 2 Pawlak Z．Rough logic．Bulletin of the Polish Academy of Sciences，Technical Sciences，1987，35(S～6)：253～258． 3 Lee Richard C T，Liang Chang Chin．Some properties of fuzzy logic．In：formation and Control，1971，19：417～431． 4 Lin T Y，Liu Q．Logic systems for approximate reasoning：via rough sets and topology．Leiture Nots in Artificial Intelligence，Springer—Verlag，Berlin Heidelberg，New York，1994，869：65～74． 5 Wu T．Rough number structure and compqtation．Proceedings of The Third International Workshop on Rough Sets and Soft Computing，by San Jose State University，CA．，U．S．A．，1994．360～367． 6 Liu Q，Hua K D，Lin T Y．A model of topological reasoning expert system with application to an expert system for computer—aided diagnosis and treatment acupuncture and moxibustion．Proceedings of 2nd IASTED International Symposium，A Publition of the International Association of Science and Technology for Development—IASTED，ISBN—O—88986—166—8 Hawaii，U.S.A., August 15～17 1990. 123～126. 7 Yao Y Y，Li X，Lin T Y et al．Representation and classification of Rough set models．Proceedings of the Third International Workshop on Rough Sets and Soft Computing，by San Jose State University，CA., U.S.A., 1994.630～637．
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刘清,王黔英.基于Rough集的Rough数及入算子的逻辑价值*.软件学报,1996,7(zk):455-461

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  • Received:November 27,1995
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