高斯-牛顿方法对Logistic回归二分类性能的改进

M. Jamhuri, I. Mukhlash, M. I. Irawan
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引用次数: 0

摘要

本文提出了一种利用高斯-牛顿法优化二元逻辑回归成本函数的新方法。将该方法应用于反向传播阶段,作为训练过程的一部分来更新加权系数。为了展示该方法的性能,我们使用两个数据集来训练二元分类问题的逻辑回归模型。我们的实验表明,对于这两个例子,我们所提出的方法可以比梯度下降更好,正如我们所期望的那样。此外,无论在速度还是精度上,我们的方法都比传统方法更先进。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Performance Improvement of Logistic Regression for Binary Classification by Gauss-Newton Method
This paper proposes a new approach to optimizing cost function for binary logistic regression by the Gauss-Newton method. This method was applied to the backpropagation phase as a part of the training process to update the weighted coefficients. To show the performance of the approach, we used two data sets to train the logistic regression model for binary classification problems. Our experiment demonstrated that the proposed methods could perform better than gradient descent for both examples, as we expected. Furthermore, the performance of our approach is more advanced than the classical method, either in speed or accuracy.
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