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A new approach for solving flow shop scheduling problems with generalized intuitionistic fuzzy numbers

机译:一种新方法,用于求流店调度问题与广义直觉模糊数

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In this paper a new centroid based ranking grade for generalized intuitionistic fuzzy numbers is proposed. The centroid point of membership function and non membership function of generalized intuitionistic fuzzy numbers in term of its parametric form is used for grading. The parametric representation of generalized intuitionistic fuzzy numbers involves left fuzziness index, right fuzziness index and modal value of membership and non membership functions. To reveal the performance of the proposed ranking grade, a comparison study has been made over the existing methods. Furthermore the proposed ranking method has been used for estimating the minimum total elapsed time to a flow shop scheduling problem involving generalized intuitionistic fuzzy number. An improved result for flow shop scheduling problem has been attained using the proposed ranking grade and has been illustrated through an example.
机译:在本文中,提出了一种用于广义直觉模糊数的基于新的基于Vired的排名等级。 在其参数形式期间的普遍直觉模糊数的成员函数和非员工函数的质心用于分级。 广义直觉模糊数的参数表示涉及留下模糊指数,右侧模糊指数和成员资格和非隶属函数的模态价值。 为了揭示拟议的排名成绩的表现,已经通过现有方法进行了比较研究。 此外,所提出的排名方法已被用于估计涉及概括直觉模糊数的流店调度问题的最小总经过时间。 利用所提出的排名等级获得了流量店调度问题的改进结果,并通过示例说明。

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