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A Modern Introduction to Fuzzy Mathematics
book

A Modern Introduction to Fuzzy Mathematics

by Apostolos Syropoulos, Theophanes Grammenos
July 2020
Intermediate to advanced content levelIntermediate to advanced
384 pages
11h 25m
English
Wiley
Content preview from A Modern Introduction to Fuzzy Mathematics

Works Cited

  1. 1 Abramsky, S. (1994). Proofs as processes. Theoretical Computer Science 135 (1: 5–9.
  2. 2 Adlassnig, K.‐P. (1986). Fuzzy set theory in medical diagnosis. IEEE Transactions on Systems, Man, and Cybernetics 16 (2): 260–265.
  3. 3 Akbari, M. and Sadegh, M.K. (2012). Estimators based on fuzzy random variables and their mathematical properties. Iranian Journal of Fuzzy Systems 9 (1): 79–95.
  4. 4 Akiba, K. (2014). Boolean‐valued sets as vague sets. In: Vague Objects and Vague Identity (ed. K. Akiba and A. Abasnezhad) [5], 175–195. Dordrecht: Springer.
  5. 5 Akiba, K. and Abasnezhad, A. (eds.) (2014). Vague Objects and Vague Identity, Logic, Epistemology, and the Unity of Science, No. 33. Dordrecht, The Netherlands: Springer.
  6. 6 Akram, M. (2018). Fuzzy Lie Algebras. Singapore: Springer Nature Singapore.
  7. 7 Alex, R. (2007). Fuzzy point estimation and its application on fuzzy supply chain analysis. Fuzzy Sets and Systems 158 (14): 1571–1587.
  8. 8 Alur, R. and Dill, D.L. (1994). A theory of timed automata. Theoretical Computer Science 126 (2): 183–235.
  9. 9 Anastasiou, G.A. (2010). Fuzzy Mathematics: Approximation Theory, Studies in Fuzziness and Soft Computing, No. 251. Berlin: Springer‐Verlag.
  10. 10 Andres, J. and Rypka, M. (2016). Fuzzy fractals and hyperfractals. Fuzzy Sets and Systems 300: 40–56. Theme: Fuzzy Metric Spaces and Topology.
  11. 11 Anthony, J. and Sherwood, H. (1979). Fuzzy groups redefined. Journal of Mathematical Analysis and Applications 69 (1): 124–130.
  12. 12 Aristotle (1994). Ὄργανον ...
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Publisher Resources

ISBN: 9781119445289Purchase book