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Triangular Norms

By (author) Erich Peter Klement, By (author) R. Mesiar, By (author) E. Pap

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The history of triangular norms started with the paper ""Statistical metrics"" [Menger 1942]. The main idea of Karl Menger was to construct metric spaces where probability distributions rather than numbers are used in order to de­ scribe the distance between two elements of the space in question. Triangular norms (t-norms for short) naturally came into the picture in the course of the generalization of the classical triangle inequality to this more general set­ ting. The original set of axioms for t-norms was considerably weaker, including among others also the functions which are known today as triangular conorms. Consequently, the first field where t-norms played a major role was the theory of probabilistic metric spaces ( as statistical metric spaces were called after 1964). Berthold Schweizer and Abe Sklar in [Schweizer & Sklar 1958, 1960, 1961] provided the axioms oft-norms, as they are used today, and a redefinition of statistical metric spaces given in [Serstnev 1962]led to a rapid development of the field. Many results concerning t-norms were obtained in the course of this development, most of which are summarized in the monograph [Schweizer & Sklar 1983]. Mathematically speaking, the theory of (continuous) t-norms has two rather independent roots, namely, the field of (specific) functional equations and the theory of (special topological) semigroups.

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Normally shipped | Available from overseas. Delivery time is 14 - 21 days
Publisher | Springer
Published date | 7 Dec 2010
Language |
Format | Paperback / softback
Pages | 387
Dimensions | 235 x 155 x 0mm (L x W x H)
Weight | 0g
ISBN | 978-9-0481-5507-1
Readership Age |
BISAC | philosophy / logic


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Normally shipped | Available from overseas. Usually dispatched in 14 days
Readership Age |
Normal Price | R 9,387.95
Price | R 8,448.95 | on special |



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