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Establishing the relationship matrix in QFD based on fuzzy regression models with optimized h values

机译:基于模糊回归模型在优化H值的模糊回归模型中建立关系矩阵

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摘要

In quality function deployment (QFD), establishing the relationship matrix is quite an important step to transform ambiguous and qualitative customer requirements into concrete and quantitative technical characteristics. Owing to the inherent imprecision and fuzziness of the matrix, the fuzzy linear regression (FLR) is gradually applied into QFD to establish it. However, with regard to an FLR model, the h value is a critical parameter whose setting is always an aporia and it is commonly determined by decision makers. To a certain extent, this subjective assignment fades the effectiveness of FLR in the application of QFD. Aiming to this problem, FLR models with optimized parameters h obtained by maximizing system credibility are introduced into QFD in this paper, in which relationship coefficients are assumed as asymmetric triangular fuzzy numbers. Moreover, a systematic approach is developed to identify the relationship matrix in QFD, whose application is demonstrated through a packing machine example. The final results show that FLR models with optimized h values can always achieve a more reliable relationship matrix. Besides, a comparative study on symmetric and asymmetric cases is elaborated detailedly.
机译:在质量函数部署(QFD)中,建立关系矩阵是将模糊和定性的客户要求转化为混凝土和定量技术特征的重要一步。由于矩阵的固有不精确和模糊性,模糊线性回归(FLR)逐渐应用于QFD以建立它。然而,关于FLR模型,H值是一个关键参数,其设置始终是APORIA,它通常由决策者确定。在一定程度上,这种主观作用会使FLR在QFD应用中的有效性降低。针对这个问题,通过最大化系统可信度获得的具有优化参数H的FLR模型在本文中引入QFD中,其中假设关系系数作为非对称三角模糊数。此外,开发了一种系统方法以识别QFD中的关系矩阵,其应用通过包装机示例来证明。最终结果表明,具有优化H值的FLR模型可以始终实现更可靠的关系矩阵。此外,详细阐述了对称和不对称病例的比较研究。

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