http://pu.edu.pk/images/journal/maths/PDF/Paper_3_53_9_2021.pdf

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引用次数: 0

摘要

由于风险和不确定性在人类日常生活的各个方面相互作用,决策是当今时代的当代问题之一。因此,解决实际优化问题往往更具挑战性。本研究的根本原因是为了探索直觉模糊环境下多目标优化问题(MOOPs)的有效求解技术,以解决目标和约束的适当违反参数和容差的确定问题。本研究的另一个显著特征是在解决过程中考虑了决策者的视角,即乐观、悲观和混合的观点。与已有研究相比,所提出的方法在求解直觉模糊多目标优化问题(IFMOOPs)时,大大减少了所需的迭代次数和阶段数。因此,它在解决复杂的现实世界问题方面具有不可避免的优势。通过解决一个问题来证明计划方法的能力。还进行了比较分析,以确定该技术的效率。
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http://pu.edu.pk/images/journal/maths/PDF/Paper_3_53_9_2021.pdf
Decision-making is one of the contemporary issues in this modern era due to the interaction of risk and uncertainties in every aspect of the daily lives of human beings. Accordingly, solving practical optimization problems tends to be more challenging. The fundamental reason for this investigation is to explore an effective solution technique for multi-objective optimization problems (MOOPs) in an intuitionistic fuzzy environment (IFE) addressing the issue of determining proper violation parameters and tolerances to the objectives and constraints. The other significant characteristic of this study is the consideration of the decisionmaker’s perspective, namely, optimistic, pessimistic and mixed views in the solution procedure. In the proposed method, compared to the existing study, the required number of iterations and stages are considerably reduced in solving intuitionistic fuzzy multi-objective optimization problems (IFMOOPs). Hence it has imperative advantages in solving complex real-world problems without much difficulty. One problem is solved to demonstrate the competency of the planned approach. A comparative analysis is also undertaken to ascertain the efficiency of the technique.
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