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      Dequantization of Mathematics, idempotent semirings and fuzzy sets

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          Abstract

          In this talk a brief survey of basic ideas of Idempotent Mathematics is presented. Relations between this theory and the theory of fuzzy sets as well as the possibility theory and some applications (including computer applications) are discussed.

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          • Record: found
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          Fuzzy sets as a basis for a theory of possibility

          L.A. Zadeh (1978)
          Article 0 comments Cited 595 times – based on 0 reviews     Review now
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            Factor Semirings

            Jonathan S. Golan (1999)
            Article 0 comments Cited 34 times – based on 0 reviews
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              An Algebra for Network Routing Problems

              B. CARRÉ (1971)
              Article 0 comments Cited 32 times – based on 0 reviews     Review now
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                Author and article information

                Journal
                Publication date Created: 08 September 2012
                Article
                ArXiV ID: 1209.1718
                SO-VID: 2296aa83-840f-417e-93c3-a206f2b5f3b4
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                http://arxiv.org/licenses/nonexclusive-distrib/1.0/

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                ACM classes 06F25, 08A72, 65G30, 65G99, 46L65, 15A80
                Journal reference In: LINZ 2004. 25th Linz Seminar on Fuzzy Set Theory "Matematics of Fuzzy Systems". Linz, Austria, February 3-7, 2004. Abstracts/E.P. Klements, E. Pap, Editors, Johannes Kepler Univ., Linz, 2004, p. 113-117
                Comments 6 pages, a talk for the 25th Linz Seminar on Fuzzy Set Theory Linz, Austria, 2004
                Categories math.RA math.LO

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