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Developing a novel risk-based MCDM approach based on D numbers and fuzzy information axiom and its applications in preventive maintenance planning

机译:基于D号和模糊信息公理的基于风险的MCDM方法及其在预防性维护规划中的应用

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摘要

Maintenance in organizations plays an important role in the preservation and improvement of equipment, product quality, safety requirements, and cost reduction. There are many methods to plan and decide over a maintenance activity, among which multi-criteria decision-making (MCDM) is the well-known one. However, in many organizations, especially where limited information is available on the failure of components and equipment, it is difficult to apply quantitative models. Furthermore, the dynamic nature of maintenance and the presence of predictable and unpredictable factors that affect the reliability of equipment further complicate the process of planning. Considering the above factors, we present a novel model for preventive maintenance planning. This method employs fuzzy numbers to express reliability and take into account the associated risks and errors to analyze effective factors. This method, named as D-FAD method, is a combination of fuzzy axiomatic design and D numbers. A real case study of a part in a steel plant is presented to demonstrate the efficiency of the proposed model in different risk scenarios. The results showed that considering the risk of reliability increases the chance of other part replacement intervals to be selected. This gives decision-makers confidence and flexibility to deal with the risk of unseen events. Further, considering an interval lying between riskless and risky scenarios leads to a robust solution. (C) 2019 Elsevier B.V. All rights reserved.
机译:组织中的维护在保存和改进设备,产品质量,安全要求和降低成本方面发挥着重要作用。有许多方法来规划和决定维护活动,其中多标准决策(MCDM)是众所周知的方法。但是,在许多组织中,特别是在有限的信息上可用于组件和设备的失败,难以应用定量模型。此外,维护的动态性质以及影响设备可靠性的可预测和不可预测因素的存在进一步复杂化了规划过程。考虑到上述因素,我们提出了一种用于预防性维护计划的新模型。该方法采用模糊数来表达可靠性,并考虑到分析有效因素的相关风险和错误。这种命名为D-FAD方法的方法是模糊公理设计和D号的组合。提出了对钢铁厂部件的实际研究,以证明在不同风险场景中提出模型的效率。结果表明,考虑到可靠性的风险增加了所选择的其他部件更换间隔的可能性。这使决策者能够充满信心和灵活地处理看不见事件的风险。此外,考虑到无风险和危险场景之间的间隔导致强大的解决方案。 (c)2019年Elsevier B.V.保留所有权利。

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