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A method of steepest ascent for multiresponse surface optimization using a desirability function method

机译:一种使用期望函数方法对多态表面优化最陡时刻的方法

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摘要

Multiresponse problems are common in product or process development. A conventional approach for optimizing multiple responses is to use a response surface methodology (RSM), and this approach is called multiresponse surface optimization (MRSO). In RSM, the method of steepest ascent is widely used for searching for an optimum region where a response is improved. In MRSO, it is difficult to directly apply the method of steepest ascent because MRSO includes several responses to be considered. This paper suggests a new method of steepest ascent for MRSO, which accounts for tradeoffs between multiple responses. It provides several candidate paths of steepest ascent and allows a decision maker to select the most preferred path. This generation and selection procedure is helpful to better understand the tradeoffs between the multiple responses, and ultimately, it moves the experimental region to a good region where a satisfactory compromise solution exists. A hypothetical example is employed for illustrating the proposed procedure. The results of this case study show that the proposed method searches the region containing an optimum where a satisfactory compromise solution exists.
机译:多态问题在产品或过程开发中很常见。用于优化多个响应的传统方法是使用响应表面方法(RSM),并且该方法称为Multirponse表面优化(MRSO)。在RSM中,最陡上升的方法广泛用于搜索改善响应的最佳区域。在MRSO中,难以直接应用最陡时刻的方法,因为MRSO包括待考虑的几个响应。本文提出了一种新的MRSO最陡峭的方法,占多重反应之间的权衡。它提供了几条候选人最陡峭的刻度,并允许决策者选择最优选的路径。这一代和选择过程有助于更好地了解多重反应之间的权衡,并最终将实验区移动到存在令人满意的妥协解决方案的良好区域。使用假设的例子用于说明所提出的程序。该案例研究的结果表明,该方法搜索了存在令人满意的折衷解决方案的最佳区域的区域。

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