Call for Papers for the 27th International Conference on Intuitionistic Fuzzy Sets is now open!
Conference: 5–6 July 2024, Burgas, Bulgaria • EXTENDED DEADLINE for submissions: 15 APRIL 2024.
Conference: 5–6 July 2024, Burgas, Bulgaria • EXTENDED DEADLINE for submissions: 15 APRIL 2024.
Issue:A property of the intuitionistic fuzzy modal logic operator Xa,b,c,d,e,f: Difference between revisions
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| file = NIFS-21-1-01-05.pdf | | file = NIFS-21-1-01-05.pdf | ||
| format = PDF | | format = PDF | ||
| size = | | size = 146 | ||
| abstract = It is proved that for every two intuitionistic fuzzy pairs <math> \langle \mu, \nu \rangle </math> and <math> \langle \rho, \sigma \rangle</math>, there are such real numbers <math> a, b, c, d, e, f \in [0,1] </math> satisfying the conditions for existing of operator <em>X</em><sub><em>a,b,c,d,e,f</em></sub> such that <math>X_{a, b, c, d, e, f}(\langle \mu, \nu \rangle ) = \langle \rho, \sigma\rangle </math> | | abstract = It is proved that for every two intuitionistic fuzzy pairs <math> \langle \mu, \nu \rangle </math> and <math> \langle \rho, \sigma \rangle</math>, there are such real numbers <math> a, b, c, d, e, f \in [0,1] </math> satisfying the conditions for existing of operator <em>X</em><sub><em>a,b,c,d,e,f</em></sub> such that <math>X_{a, b, c, d, e, f}(\langle \mu, \nu \rangle ) = \langle \rho, \sigma\rangle </math> | ||
| keywords = Intuitionistic fuzzy pair, Extended modal operator. | | keywords = Intuitionistic fuzzy pair, Extended modal operator. |
Revision as of 09:44, 11 June 2015
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