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Application of nonlinear partial least square in catalyst modeling

机译:非线性偏最小二乘在催化剂建模中的应用

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In this paper neural network partial least square (NNPLS) was used to establish a robust reaction model for a multi-component catalyst of methane oxidative coupling. The details, including the learning algorithm, the number of hidden units of the inner network, activation function, initialization of the network weights and the principal components, are discussed. The results show that the structural organizations of inner neural network are 1-10-5-1, 1-8-4-1, 1-8-5-1, 1-7-4-1, 1-8-4-1, 1-8-6-1, respectively. The Levenberg-Marquardt method was used in the learning algorithm, and the central sigmoidal function is the activation function. Calculation results show that four principal components are convenient in the use of the multi-component catalyst modeling of methane oxidative coupling. Therefore a robust reaction model expressed by NNPLS succeeds in correlating the relations between elements in catalyst and catalytic reaction results. Compared with the direct network modeling, NNPLS model can be adjusted by experimental data conveniently and the calculation of the model is simpler and faster than that of the direct network model.
机译:在本文中,使用神经网络偏最小二乘(NNPLS)建立了甲烷氧化偶联多组分催化剂的鲁棒反应模型。详细讨论了学习算法,内部网络的隐藏单元数,激活函数,网络权重的初始化和主要组成部分。结果表明,内部神经网络的结构组织为1-10-5-1、1-8-4-1、1-8-5-1、1-7-4-1、1-8-4- 1、1-8-6-1。在学习算法中使用了Levenberg-Marquardt方法,中心的S型函数是激活函数。计算结果表明,在甲烷氧化偶合的多组分催化剂建模中,四个主要组分是方便的。因此,由NNPLS表示的鲁棒反应模型成功地使催化剂中的元素之间的关系与催化反应结果相关联。与直接网络建模相比,NNPLS模型可以方便地通过实验数据进行调整,与直接网络模型相比,该模型的计算更加简单快捷。

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