基于人工神经网络和支持向量回归的洗涤剂工业废水处理出水优化

Dipak Kumar Jana , Prajna Bhunia , Sirsendu Das Adhikary , Barnali Bej
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引用次数: 17

摘要

随着世界人口的增长,淡水是一个挑战。地球上最大的水源是咸水和海水。因此,在这场水危机中,使用海水淡化和各种水处理技术的水净化过程非常重要。在本文中,我们为印度的洗涤剂行业开发了一些机器学习方法。通过完全混合活性污泥法,对洗涤行业的整个出水和废水处理进行气浮、化学混凝、沉降和生物处理等不同的处理工艺。采用软计算技术(i)五层前馈人工神经网络(ii)五层级联前向神经网络和(iii)支持向量回归来优化所提出的模型。训练函数分为前馈BP(MLP)、级联前向BP和支持向量回归(SVR),训练算法采用Levenberg Marquardt算法和顺序最小优化算法。给出了不同类型污染物、污水处理厂流量、处理后废水颜色变化的图形表示,并建立了支持向量回归机理的数学运算。为了获得隐藏层的最佳神经元数,对网络进行了不同迭代次数(Nbest)的训练。数据也进行了统计检验。Nbest值为10,均方根误差最小(0.066),均方误差最小(0.0043),R2值最大(0.996);这些值表明,预测和实验响应相似,并且使用反向传播人工神经网络模型可以充分预测植物性能,因此可以使用人工神经网络来描述过程。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

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Optimization of Effluents Using Artificial Neural Network and Support Vector Regression in Detergent Industrial Wastewater Treatment

The freshwater is a challenge as the world’s population grows. The largest sources of water in this planet are brackish water and sea water. So, water purification process is very important during this water crisis using desalination and various water treatment techniques. In this paper, we have developed some machine learning approaches for a detergent industry in India. The whole effluent and waste disposal in the detergent industry were treated by different treatment process like air flotation, chemical coagulation, sedimentation and biological treatment through completely mixed activated sludge process. The soft computing techniques (i) a five-layered feed forward ANN (ii) a five-layered cascade forward neural network and (iii) support vector regression have been applied to optimize the proposed models. Training function are considered as Feed-Forward BP(MLP), Cascade Forward BP and SVR where as Training algorithm Levenberg Marquardt and Sequential minimal optimization have been used. Graphical representation has been given for different types of pollutants, effluent treatment plant flow, and Change of color of wastewater after treatment and mathematical operations for Mechanism on Support Vector Regression has been established. To get the best number of neurons for the hidden layer, the network was trained for varied numbers of iterations (Nbest). The data was statistically examined as well. The Nbest value was found to be 10, with the lowest root mean square error (0.066), mean square error (0.0043), and greatest R2 value (0.996); these values show that the predicted and experimental responses are similar, and plant performance was adequately predicted using the backpropagation ANN model thus ANN may be used to describe the process.

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