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Application of Artificial Neural Network Model to Predict Limiting Current for cobalt Magneto-Electrodeposition

机译:人工神经网络模型在预测钴磁码沉积时限制电流的应用

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Magneto-electrodeposition (MED) is one of cobalt electrodeposition technique which able to produce more uniform, denser, and finer deposition on cobalt surface. MED is an electrodeposition technique carried out under the influence of a magnetic field. This technique was also able to increase the mass transfer which indicated by the increase of limiting current. The method to determine the limiting current is very important in MED because the optimum mass transport happens at the limiting current. One model which able to predict the limiting current simply and easily is a neural network model. Another alternative in predicting the limiting current (i_B) is using artificial neural networks (ANNs), one of the ANNs used in this study is the feed forward neural network (FFNN) with the multiple-input-single-output (MISO) model. This MISO FFNN has eight input variables and one output. The data was obtained from the results of semi-empirical model experiments which are then modeled with the best FFNN model. In order to get the best model of FFNN, three different identification algorithms (Levenberg-Marquardt, Bayesian Regularization, and Scaled Conjugate Gradient algorithm) were used. In this work, the number of hidden nodes were varied from 10 to 50. The best model obtained is the FFNN which uses the Levenberg-Marquardt algorithm with 20 hidden nodes. The result show that the FFNN model has a good performance to simulate the limiting current which shown by the small means square error (MSE) value when it compared with the limiting current form experiment. The final step in this study is to create an FFNN model using Simulink to make it easier to run the model.
机译:磁电沉积(Med)是钴电沉积技术之一,能够在钴表面上产生更均匀,更密集和更精细的沉积。 MED是在磁场的影响下进行的电沉积技术。该技术还能够增加通过限制电流的增加表示的质量传递。确定限制电流的方法在MED中非常重要,因为在限制电流下发生最佳质量传输。一种能够简单且容易地预测限制电流的模型是神经网络模型。预测限制电流(I_B)的另一种替代方案是使用人工神经网络(ANNS),本研究中使用的ANN中的一个是具有多输入单输出(MISO)模型的馈送前向神经网络(FFNN)。此MISO FFNN具有八个输入变量和一个输出。这些数据是从半实证模型实验的结果获得的,然后用最好的FFNN模型建模。为了获得FFNN的最佳模型,使用了三种不同的识别算法(Levenberg-Marquardt,贝叶斯正则化和缩放共轭梯度算法)。在这项工作中,隐藏节点的数量从10到50变化。获得的最佳模型是使用具有20个隐藏节点的Levenberg-Marquardt算法的FFNN。结果表明,与限制电流形式实验相比,FFNN模型具有良好的性能,可以模拟小型平方误差(MSE)值所示的限制电流。本研究的最后一步是使用Simulink创建FFNN模型,使其更容易运行模型。

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