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Fuzzy combinatorial optimization in four-dimensional tradeoff problem of cost-time-quality-risk in one dimension and in the second dimension of risk context in ambiguous mode

机译:在一个维度中的成本时间质量风险的四维权衡问题中的模糊组合优化。模糊模式下的风险背景下的第二维度

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PurposeThe optimization and tradeoff of cost-time-quality-risk in one dimension and this four-dimensional problem in ambiguous mode and risk can be neither predicted nor estimated. This study aims to solve this problem and rank fuzzy numbers using an innovative algorithm "STHD" and a special technique "radius of gyration" (ROG) for fuzzy answers, respectively.Design/methodology/approachFirst, it is the optimization of a fully fuzzy four-dimensional problem which has never been dealt with in regard to risk in ambiguous mode and complexities. Therefore, the risk is a parameter which has been examined neither in probability and estimableness mode nor in the ambiguous mode so far. Second, it is a fully fuzzy tradeoff which, based on the principle of incompatibility "Zadeh, 1973", proposes that when the complexity of a system surpasses the limited point, it becomes impossible to define the performance of that system accurately, precisely and meaningfully. The authors believe that this principle is the source of fuzzy logic. Third, for calculating and ranking fuzzy numbers of answers, a special technique for fuzzy numbers has been used. Fourth, For the sake of ease, precision and efficiency, an innovative algorithm called the technique of hunting dolphins "STHD" has been used. Finally, the problem is very close to reality. By applying risk in ambiguous mode, the problem has been realistically looked at.FindingsThe results showed that the algorithm was highly robust, with its performance depending very little on the regulation of the parameters. Ranking fuzzy numbers using the ROG indicated the flexibility of fuzzy logic, and it was also determined that the most appropriate regulations were to ensure low time, risk and cost but maximum quality in calculations, which were produced non-uniformly based on the levels of Pareto answers.Originality/valueThe ROG and Chanas Fuzzy Critical Path Method as developed by other researchers have been used. Despite the increase in limitations, parameters can develop. The originality of this study with regard to evaluating the results of tradeoff combinatorial optimization is upon decision-making which has a special and highly strategic role in the fate of the project, with the research been conducted with a special approach and different tools in a fully fuzzy environment.
机译:在一个维度中的性价比 - 质量风险的Purposethe优化和权衡在模糊模式和风险中的这种四维问题可以既不预测也没有预测。本研究旨在通过创新算法“STHD”和一个特殊技术“半径”(罗格)来解决这个问题,并分别为模糊答案的特殊技术“半径”.Design/Methodology/ApproachFirst,它是完全模糊的优化在模糊模式和复杂性方面从未处理过的四维问题。因此,风险是已经在概率和预测模式下既未检查的参数,也是到目前为止的模糊模式。其次,这是一个完全模糊的权衡,基于“Zadeh,1973”的原则,提出,当系统的复杂性超过有限点时,无法准确,精确地和有意义地定义该系统的性能变得不可能定义该系统的性能。作者认为,这一原则是模糊逻辑的来源。第三,用于计算和排名模糊答案,已经使用了一种模糊数的特殊技术。第四,为缓解,精度和效率,使用了一种称为狩猎海豚“STHD”技术的创新算法。最后,问题非常接近现实。通过在模糊模式下施加风险,已经逼真地研究了问题.Findingsthe结果表明,该算法非常强大,其性能取决于参数的调节。使用罗格排名模糊数表示模糊逻辑的灵活性,也确定最合适的规定是确保低时间,风险和成本,但在计算中的最大质量,这是基于帕累托水平的非均匀生产的答案。其他研究人员所开发的其他研究人员的答案。尽管限制增加,但参数可以发展。关于评估权衡组合优化的结果的本研究的原创性是在项目的命运中具有特殊和高度战略作用的决策,该研究通过特殊的方法和不同的工具完全进行了模糊环境。

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