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Pyrolysis of Low Density Polyethylene: Kinetic Study Using TGA Data and ANN Prediction

机译:低密度聚乙烯的热解:使用TGA数据和ANN预测的动力学研究

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摘要

Pyrolysis of waste low-density polyethylene (LDPE) is considered to be a highly efficient, promising treatment method. This work aims to investigate the kinetics of LDPE pyrolysis using three model-free methods (Friedman, Flynn-Wall-Qzawa (FWO), and Kissinger-Akahira-Sunose (KAS)), two model-fitting methods (Arrhenius and Coats-Redfern), as well as to develop, for the first time, a highly efficient artificial neural network (ANN) model to predict the kinetic parameters of LDPE pyrolysis. Thermogravimetric (TG) and derivative thermogravimetric (DTG) thermograms at 5, 10, 20 and 40 K min showed only a single pyrolysis zone, implying a single reaction. The values of the kinetic parameters ( and ) of LDPE pyrolysis have been calculated at different conversions by three model-free methods and the average values of the obtained activation energies are in good agreement and ranging between 193 and 195 kJ mol . In addition, these kinetic parameters at different heating rates have been calculated using Arrhenius and Coats-Redfern methods. Moreover, a feed-forward ANN with backpropagation model, with 10 neurons in two hidden layers and logsig-logsig transfer functions, has been employed to predict the thermogravimetric analysis (TGA) kinetic data. Results showed good agreement between the ANN-predicted and experimental data (R > 0.9999). Then, the selected network topology was tested for extra new input data with a highly efficient performance.
机译:废低密度聚乙烯(LDPE)的热解被认为是一种高效,有前途的处理方法。这项工作旨在使用三种无模型方法(Friedman,Flynn-Wall-Qzawa(FWO)和Kissinger-Akahira-Sunose(KAS)),两种模型拟合方法(Arrhenius和Coats-Redfern)研究LDPE热解动力学。 ),并首次开发出一种高效的人工神经网络(ANN)模型来预测LDPE热解的动力学参数。在5、10、20和40 K min的热重(TG)和微分热重(DTG)热分析图仅显示了一个热解区,意味着一个反应。通过三种无模型方法在不同的转化率下计算了LDPE热解的动力学参数(和)值,并且所获得的活化能的平均值吻合良好,介于193和195 kJ mol之间。另外,已经使用Arrhenius和Coats-Redfern方法计算了不同加热速率下的这些动力学参数。此外,具有反向传播模型的前馈ANN具有两个隐藏层中的10个神经元,并具有logsig-logsig传递函数,已用于预测热重分析(TGA)动力学数据。结果表明,人工神经网络预测的数据与实验数据具有很好的一致性(R> 0.9999)。然后,对选定的网络拓扑进行了测试,以寻找具有高性能的额外新输入数据。

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