A method for inference in approximate reasoning based on interval-valued fuzzy sets
Fuzzy Sets and Systems
Convergences of fuzzy sets based on decomposition theory and fuzzy polynomial function
Fuzzy Sets and Systems
Optimal revenue for demand function in fuzzy sense
Fuzzy Sets and Systems
The best prices of two mutual complements in the fuzzy sense
Fuzzy Sets and Systems
Optimal fuzzy profit for price in fuzzy sense
Fuzzy Sets and Systems
Newsvendor pricing with fuzzy demand
FS'07 Proceedings of the 8th Conference on 8th WSEAS International Conference on Fuzzy Systems - Volume 8
The Cournot game under a fuzzy decision environment
Computers & Mathematics with Applications
The Cournot production game with multiple firms under an ambiguous decision environment
Information Sciences: an International Journal
Hi-index | 0.01 |
Gorzalezany (Fuzzy Sets and Systems 21 (1987) 1) has mentioned the interval-valued fuzzy sets and its properties. In his paper, we may fuzzify the demand quantity d as D by considering the demand function P(d) = a - bd and revenue function R(d) = ad - bd2. If D is the interval-valued fuzzy set with two triangular fuzzy numbers, we can obtain the fuzzy revenue R(D) = aD - bD2. Therefore, we can find the membership function µR(D)(z) of the interval-valued fuzzy set R(D). We also can find out the estimate of revenue in the fuzzy sense M(x; Δ1, Δ2) by defuzzification of fuzzy revenue R(D). Finally, we compare with the crisp and fuzzy case.