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Estimating Multivariate Response Surface Model with Data Outliers, Case Study in Enhancing Surface Layer Properties of an Aircraft Aluminium Alloy

机译:利用数据异常值估算多变量响应表面模型,案例研究增强了飞机铝合金的表面层性能

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To determine the input variable settings that create the optimal compromise in response variable used Response Surface Methodology (RSM). There are three primary steps in the RSM problem, namely data collection, modelling, and optimization. In this study focused on the establishment of response surface models, using the assumption that the data produced is correct. Usually the response surface model parameters are estimated by OLS. However, this method is highly sensitive to outliers. Outliers can generate substantial residual and often affect the estimator models. Estimator models produced can be biased and could lead to errors in the determination of the optimal point of fact, that the main purpose of RSM is not reached. Meanwhile, in real life, the collected data often contain some response variable and a set of independent variables. Treat each response separately and apply a single response procedures can result in the wrong interpretation. So we need a development model for the multi-response case. Therefore, it takes a multivariate model of the response surface that is resistant to outliers. As an alternative, in this study discussed on M-estimation as a parameter estimator in multivariate response surface models containing outliers. As an illustration presented a case study on the experimental results to the enhancement of the surface layer of aluminium alloy air by shot peening.
机译:要确定在响应变量使用的响应曲面方法(RSM)中创建最佳折衷的输入变量设置。 RSM问题中有三个主要步骤,即数据收集,建模和优化。在本研究中,专注于建立响应面模型,使用所产生的数据是正确的假设。通常,OLS估计响应面模型参数。但是,这种方法对异常值非常敏感。异常值可以产生大量的残差,并且通常会影响估计模型。产生的估计模型可以偏见并且可能导致确定最佳事实的错误,但没有达到RSM的主要目的。同时,在现实生活中,收集的数据通常包含一些响应变量和一组独立变量。单独处理每个响应并应用单个响应程序可能导致错误的解释。因此,我们需要一个多响应情况的开发模型。因此,它需要一种对异常值抵抗的响应表面的多变量模型。作为替代方案,在该研究中讨论了M估计作为包含异常值的多变量响应表面模型中的参数估计。作为一名例证,通过射击喷丸提高了实验结果对铝合金空气表面层的提高。

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