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A modified TOPSIS approach for solving stochastic fuzzy multi-level multi-objective fractional decision making problem

机译:一种改进的TopSis方法,用于解决随机模糊多级多目标分数决策的解决问题

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摘要

This paper presents a new modified technique for order preference by similarity to ideal solution (M-TOPSIS) approach for unraveling stochastic fuzzy multi-level multi-objective fractional decision making problem (ML-MOFDM) problem. In the proposed model the coefficients and the scalars of the fractional objectives have a fuzzy nature. The right-hand sides are stochastic parameters also, both of the left-hand side coefficients and the tolerance measures are fuzzy kind. In this manner, the deterministic-crisp ML-MOFDM model of stochastic fuzzy ML-MOFDM can be gotten utilizing chance constrained strategy with predominance plausibility criteria and the alpha-cut methodology. In literature, almost all works on multi-level fractional programming are the crisp version, in which they convert the fractional functions into a linear one using a first order Taylor series which causes rounding off error. The proposed M-TOPSIS approach presents a new method for solving such problem without approximating or changing the nature of the problem. An algorithm to clear up the M-TOPSIS approach, just as illustrative numerical model is displayed.
机译:本文介绍了通过相似性与理想解决方案(M-TOPSIS)方法的顺序偏好的新修改技术,用于解开随机模糊多级多目标分数决策(ML-MOFDM)问题。在建议的模型中,系数和分数目标的标量具有模糊性质。右侧侧面也是随机参数,也是左侧系数和公差措施都是模糊的。以这种方式,可以利用具有主要合理性标准和α-切割方法的机会约束策略的机会限制策略的确定性 - 清晰的ML-MOFDM模型。在文献中,几乎所有作品都是多级分数编程的工作是清晰的版本,其中它们使用一阶泰勒系列将分数函数转换为线性,这导致舍入错误。所提出的M-Topsis方法提供了一种解决此类问题的新方法,而不是近似或改变问题的性质。清除M-TOPSIS方法的算法,正如显示了说明性数值模型。

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