Applied Fuzzy Arithmetic: An Introduction with Engineering Applications
By Michael Hanss. 2004
527 citations recorded by the source corpus.
Subfields: Artificial Intelligence
View Paper: https://www.semanticscholar.org/paper/3964b6115d2c4e37ebae77a93f063e5343fab8b7
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In Artificial Intelligence
- Yurilev Chalco-Cano
- Heriberto Román-Flores
- H. H. Khodaparast
- Sondipon Adhikari
- O. Dessombz
- Michael I. Friswell
- E. Jacquelin
- Tanmoy Mukhopadhyay
Citations in the corpus
- On new solutions of fuzzy differential equations (2008, background): “Their main directions of development have been diverse and its applications to the very varied real problems, for instance, in the golden mean [8], particle systems [11], quantum optics and gravity [12], synnchronize hyperchaotic sytems [29], chaotic system [13,26,27], medicine [1,3], engineering pr”
- Polynomial chaos expansion with random and fuzzy variables (2016, methodology): “Fuzzy variables are used when the information on the uncertain parameters is given in terms of intervals that reflect the possible values of these parameters [5].”
- Fuzzy uncertainty propagation in composites using Gram–Schmidt polynomial chaos expansion (2016, methodology): “In the first approach, a fuzzy variable is considered as an interval variable for each α-cut by employing classical interval arithmetic [44].”
- A social network analysis trust-consensus based approach to group decision-making problems with interval-valued fuzzy reciprocal preference relations (2014, unknown): “(3) Given two interval numbers ã1 = [a − 1 , a + 1 ] and ã2 = [a − 2 , a + 2 ], the main interval arithmetic operations can be expressed in terms of the interval lower and upper bounds as follows [19]: 1) ã1 + ã2 = [a − 1 , a + 1 ] + [a − 2 , a + 2 ] = [a − 1 + a − 2 , a + 1 + a + 2 ].”