Fuzzy weighted averages and implementation of the extension principle
Fuzzy Sets and Systems
Properties of the fuzzy expected value and the fuzzy expected interval in fuzzy environment
Fuzzy Sets and Systems
Representation of fuzzy measures through probabilities
Fuzzy Sets and Systems
The use of weighted fuzzy expected value (WFEV) in fuzzy expert systems
Fuzzy Sets and Systems
Most typical values for fuzzy sets
Fuzzy Sets and Systems
The fuzzy weighted average within a generalized means function
Computers & Mathematics with Applications
Bellman's optimality principle in the weakly structurable dynamic systems
FS'08 Proceedings of the 9th WSEAS International Conference on Fuzzy Systems
Average misbelief criterion in the minimal fuzzy covering problem
FS'08 Proceedings of the 9th WSEAS International Conference on Fuzzy Systems
Fuzzy programming problem in the weakly structurable dynamic system and choice of decisions
WSEAS Transactions on Systems and Control
Using a minimal fuzzy covering in decision-making problems
Information Sciences: an International Journal
Investigation of the heat index in Georgia based on the most typical fuzzy expected values
ECC'09 Proceedings of the 3rd international conference on European computing conference
The combined decision making method based on the statistical and fuzzy analysis
ECC'09 Proceedings of the 3rd international conference on European computing conference
A fuzzy identification problem for the stationary discrete extremal fuzzy dynamic system
ECC'09 Proceedings of the 3rd international conference on European computing conference
Evaluation of bankruptcy risks by the method of fuzzy statistics
ECC'09 Proceedings of the 3rd international conference on European computing conference
WSEAS Transactions on Information Science and Applications
AIKED'10 Proceedings of the 9th WSEAS international conference on Artificial intelligence, knowledge engineering and data bases
Generalized weighted fuzzy expected values in uncertainty environment
AIKED'10 Proceedings of the 9th WSEAS international conference on Artificial intelligence, knowledge engineering and data bases
Fuzzy identification problem for continuous extremal fuzzy dynamic system
Fuzzy Optimization and Decision Making
Temporalized Dempster-Shafer belief structure in discrimination analysis
MMACTEE'09 Proceedings of the 11th WSEAS international conference on Mathematical methods and computational techniques in electrical engineering
Fuzzy covering problem based on the expert valuations
MMACTEE'09 Proceedings of the 11th WSEAS international conference on Mathematical methods and computational techniques in electrical engineering
ACACOS'11 Proceedings of the 10th WSEAS international conference on Applied computer and applied computational science
Evaluation of climate simulations using linguistic variables
ACACOS'11 Proceedings of the 10th WSEAS international conference on Applied computer and applied computational science
Modeling decision in the dempster-shafer belief structure uncertainty
ACMOS'09 Proceedings of the 11th WSEAS international conference on Automatic control, modelling and simulation
Decision support's precising technology in the investment project risk management
ACMOS'09 Proceedings of the 11th WSEAS international conference on Automatic control, modelling and simulation
Generalized discrimination analysis
ACMOS'09 Proceedings of the 11th WSEAS international conference on Automatic control, modelling and simulation
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Three new versions of the most typical value (MTV)1,2 of the population (generalized weighted averages) are introduced. The first version, WFEVg, is a generalization of the weighted fuzzy expected value (WFEV)3 for any fuzzy measure g on a finite set and it coincides with the WFEV when a sampling probability distribution is used. The second and the third version are respectively the weighted fuzzy expected intervals WFEI and WFEIg which are generalizations of the WFEV, namely, MTVs of the population for a sampling distribution and for any fuzzy measure g on a finite set, respectively, when the fuzzy expected interval (FEI)4 exists but the fuzzy expected value (FEV)4 does not. The construction process is based on the Friedman-Schneider-Kandel (FSK)3 principle and results in the new MTVs called the WFEI and the WFEIg when the combinatorial interval extension of a function5 is used.