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Evaluating weapon systems using ranking fuzzy numbers. (English) Zbl 0947.90607
Summary: The author points out that Chen’s (1996) paper has some errors.

##### MSC:
 90B99 Operations research and management science 90C29 Multi-objective programming; goal programming
Full Text:
##### References:
 [1] Adamo, J. M.: Fuzzy decision trees. Fuzzy sets and systems 4, No. 3, 207-220 (1980) · Zbl 0444.90004 [2] Chen, S. -M.: Evaluating weapon systems using fuzzy arithmetic operations. Fuzzy sets and systems 77, No. 3, 265-276 (1996) [3] Cheng, C. H.; Mon, D. L.: Evaluating weapon system by analytical hierarchy process based on fuzzy scales. Fuzzy sets and systems 63, 1-10 (1994) [4] Kaufmann, A.; Gupta, M. M.: Introduction to fuzzy arithmetic theory and application. (1991) · Zbl 0754.26012 [5] Kaufmann, A.; Gupta, M. M.: Fuzzy mathematical models in engineering and management science. (1988) · Zbl 0683.90024 [6] Klir, G. J.; Yan, B.: Fuzzy sets and fuzzy logic theory and applications. (1995) · Zbl 0915.03001 [7] Lee, E. S.; Li, R. L.: Comparison of fuzzy numbers based on the probability measure of fuzzy events. Comput. math. Appl. 15, 887-896 (1988) · Zbl 0654.60008 [8] Mabuchi, S.: An approach to the comparison of fuzzy subsets with an ${\alpha}$-cut dependent index. IEEE trans. Systems man cybernet 18, No. 2, 264-272 (1988) [9] Mon, D. L.; Cheng, C. H.; Lin, J. C.: Evaluating weapon system using fuzzy analytical hierarchy process based on entropy weight. Fuzzy sets and systems 62, 127-134 (1994) [10] Saaty, T. L.: The analytic hierarchy process. (1980) · Zbl 0587.90002 [11] Saaty, T. L.: Decision making for leader. (1982) [12] Zimmermann, H. -J.: Fuzzy set theory and its applications. (1991) · Zbl 0719.04002