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Optimization of engineering tolerance design using revised loss functions

机译:使用修正的损失函数优化工程公差设计

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Engineering tolerance design plays an important role in modern manufacturing. Both symmetric and asymmetric tolerances are common in many manufacturing processes. Recently, various revised loss functions have been proposed for overcoming the drawbacks of Taguchi's loss function. In this article, Kapur's economic tolerance design model is modified and the economic specification limits for both symmetric and asymmetric losses are established. Three different loss functions are compared in the optimal symmetric and asymmetric tolerance design: a revised Taguchi quadratic loss function, an inverted normal loss function and a revised inverted normal loss function. The relationships among the three loss functions and process capability indices are established. A numerical example is given to compare the economic specification limits established by using the three loss functions. The results suggest that the revised inverted normal loss function be used in determining economic specification limits.
机译:工程公差设计在现代制造中起着重要作用。对称公差和非对称公差在许多制造过程中都很常见。最近,已经提出了各种修正的损失函数以克服田口损失函数的缺点。在本文中,修改了卡普尔的经济承受能力设计模型,并建立了对称损失和非对称损失的经济规格限制。在最佳对称和非对称公差设计中比较了三种不同的损失函数:修正的Taguchi二次损失函数,反向法向损失函数和修正的反向法向损失函数。建立了三个损失函数与过程能力指标之间的关系。给出了一个数值示例,以比较通过使用三个损失函数建立的经济规格限制。结果表明,修订后的反向法向损失函数可用于确定经济指标范围。

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