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Titlebook: Applications of Category Theory to Fuzzy Subsets; Stephen Ernest Rodabaugh,Erich Peter Klement,Ulric Book 1992 Kluwer Academic Publishers

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期刊全稱Applications of Category Theory to Fuzzy Subsets
影響因子2023Stephen Ernest Rodabaugh,Erich Peter Klement,Ulric
視頻videohttp://file.papertrans.cn/160/159320/159320.mp4
學(xué)科分類Theory and Decision Library B
圖書封面Titlebook: Applications of Category Theory to Fuzzy Subsets;  Stephen Ernest Rodabaugh,Erich Peter Klement,Ulric Book 1992 Kluwer Academic Publishers
影響因子This book has a fundamental relationship to the International Seminar on Fuzzy Set Theory held each September in Linz, Austria. First, this volume is an extended account of the eleventh Seminar of 1989. Second, and more importantly, it is the culmination of the tradition of the preceding ten Seminars. The purpose of the Linz Seminar, since its inception, was and is to foster the development of the mathematical aspects of fuzzy sets. In the earlier years, this was accomplished by bringing together for a week small grou ps of mathematicians in various fields in an intimate, focused environment which promoted much informal, critical discussion in addition to formal presentations. Beginning with the tenth Seminar, the intimate setting was retained, but each Seminar narrowed in theme; and participation was broadened to include both younger scholars within, and established mathematicians outside, the mathematical mainstream of fuzzy sets theory. Most of the material of this book was developed over the years in close association with the Seminar or influenced by what transpired at Linz. For much of the content, it played a crucial role in either stimulating this material or in providing f
Pindex Book 1992
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A Topological Universe Extension of cal spaces or looks for subcategories with an even richer structure, such as the category of fuzzy neighborhood spaces or the category of fuzzy uniformizable spaces [R. Lowen 1981a, R. Lowen 1982] where convergence can easily be described.
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Fuzzy Unit Interval and Fuzzy Pathstinuous mapping from the L-fuzzy unit interval to an L-fuzzy topological space. To obtain this result we describe the product of paths as the universal arrow of a pushout. On the other hand we show (using a Boolean valued model) how to obtain a reasonable definition of the product of fuzzy paths.
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