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Multiple response optimization: Analysis of genetic programming for symbolic regression and assessment of desirability functions

机译:多重响应优化:象征性回归的遗传编程分析与函数函数评估

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Multiple responses optimization (MRO) consists in the search for the best settings in an problem with conflicting responses. MRO is performed following the steps: experimental design; experimental data gathering; mathematical models building; statistical validation of models; agglutination of the models responses in only one function to be optimized; optimization of agglutinated function; experimental validation of the best conditions. This work selected two MRO cases from literature aiming to compare two methods of mathematical models building and two agglutinating functions to assess the best one among the four possible combinations. The methods used in mathematical models building were the ordinary least squares performed in Minitab (v. 17) and genetic programming performed in Eureqa Formulize (v. 1.24.0). The assessment of the best method for building mathematical models was performed using the Akaike Information Criterion. The responses agglutination were performed using the desirability and modified desirability functions. In all MRO cases, the optimization step was performed by generalized reduced gradient method on Microsoft Excel (TM) software. The average percentage distance between predicted and experimental results was used to both assess the best agglutination function and verify the effect of the method used in the building of the mathematical models about its fitness to estimate the best condition close to that one obtained on experimental validation step. The obtained results suggest as the better strategy for multiple responses optimization the use, jointly, of genetic programming to mathematical models building and the modified desirability function to responses agglutination. (C) 2019 Elsevier B.V. All rights reserved.
机译:多响应优化(MRO)在搜索有冲突响应中的问题中搜索最佳设置。按照步骤执行MRO:实验设计;实验数据收集;数学模型建设;模型的统计验证;在仅优化的一个功能中粘贴模型的粘合响应;凝集功能的优化;实验验证最佳条件。这项工作从文献中选择了两种MRE案例,旨在比较两种数学模型建设方法和两个凝聚作用,以评估四种可能的组合中最好的功能。数学模型建设中使用的方法是在Minitab(v.17)中进行的普通最小二乘和在EUREQA配方中进行的遗传编程(v.1.24.0)。使用Akaike信息标准进行对建筑数学模型的最佳方法的评估。使用期望和改性的期望函数进行凝集凝集。在所有MRO例中,通过Microsoft Excel(TM)软件上的广义减少梯度方法执行优化步骤。预测和实验结果之间的平均距离均用于评估最佳的凝集函数,并验证建筑物建设中使用的方法的效果,以估计在实验验证步骤上获得的最佳条件接近的最佳状态。所获得的结果表明,对于多重反应优化的更好策略,共同使用遗传编程到数学模型建设以及对凝集的改进的期望功能。 (c)2019 Elsevier B.v.保留所有权利。

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