Queuing problems with fuzzy environment
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Abstract
Modelling is sieved through uncertainty. The modern concept of
newlineuncertainty was introduced by Prof. Lotfi. A. Zadeh in 1965. Zadeh introduced
newlinea theory whose objects fuzzy sets are the sets with boundaries that are not
newlineprecise. The membership in a fuzzy set is not a matter of affirmation or denial
newlinebut rather a matter of a degree . H.M. Prade discussed an outline of fuzzy or possibilistic models for
newlinequeuing system in 1980. In 1989 R.J. Lie and E.S. Lee made a general
newlineapproach for queuing system in a fuzzy environment based on Zadeh s
newlineextension principle. In 1992, D.S. Negi and E.S. Lee combined the ability of
newlinefuzzy sets to represent the queuing system. Buckley investigated multiple
newlinechannel queuing system with finite or infinite waiting capacity and calling
newlinepopulation. Negi and Lee formulated the á-cut and two variable simulation
newlineapproach for analyzing fuzzy queues on the basis of Zadeh s extension
newlineprinciple. Kao et al applied (1999) parametric programming to construct the
newlinemembership functions of the performance measures for simple fuzzy queues
newlinewith one or two fuzzy variable. Schmucker (1984) presented a method for
newlinefuzzy risk analysis based on fuzzy number arithmetic operations. Hsieh and
newlineChen (1999) presented a similarity measure between fuzzy numbers using
newlineGraded Mean Integration Representation method. In 1985 Chen S.H had
newlinegiven operations on fuzzy numbers with function principle.
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