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A particular simplex algorithm to solve fuzzy lexicographic multi-objective linear programming problems and their sensitivity analysis on the priority of the fuzzy objective functions

机译:解决模糊字典多目标线性规划问题的一种特殊单纯形算法及其对模糊目标函数优先级的敏感性分析

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摘要

In this paper, based on two new fuzzy arithmetic operations (i.e. Multiplication and Division) and fuzzy ordering on symmetric trapezoidal fuzzy numbers, a new algorithm is proposed to find directly a lexicographic/preemptive fuzzy optimal solution of a fuzzy lexicographic multi-objective linear programming (FLMOLP) problem and a properly fuzzy efficient solution of a fuzzy multi-objective linear programming (FMOLP) problem. Also, in optimality conditions, it is shown that how the FLMOLP problem can be solved by employing the preceding computations if the degree of priority of the fuzzy objective functions is changed. It should be noted that this permutation of fuzzy objective functions is a kind of sensitivity analysis which it may be happen due to the change in the management strategy with the passing of time.
机译:本文基于两个新的模糊算术运算(即乘法和除法)和对称梯形模糊数的模糊排序,提出了一种新的算法,可以直接找到模糊词典的多目标线性规划的词典/抢占式模糊最优解。 (FLMOLP)问题和模糊多目标线性规划(FMOLP)问题的适当模糊有效解。而且,在最优条件下,表明了如果模糊目标函数的优先级改变了,如何通过采用前面的计算来解决FLMOLP问题。应当指出,模糊目标函数的这种排列是一种敏感性分析,它可能是由于管理策略随着时间的流逝而发生的。

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