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Levenberg-Marquardt Learning and Regularization

机译:Levenberg-Marquardt学习与正则化

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Levenberg-Marquardt Learning was first introduced to the feedforward net-works to improve the speed of the training. This method is an improved Guass-Newton method which has an extra term to prevent the cases if ill-conditions. Interestingly, If we regard the learning as a constrianed least square method, that extra term becomes a regularization term to deal with the additive noise in the training samples. In this paper, we look at the Levenbrg-Marquardt Learning from the viewpoint of regularization. We show that the Levenberg-Marquardt learning allows other forms of regularization operators by some simple modifications. In addition, with the inclusion of test for validation error, the regularization parameter can be chosen in such a way that both the training error and validation error decrease. Thus, it prevents the occurrence of over-training.
机译:Levenberg-Marquardt Learning最初被引入前馈网络,以提高培训速度。此方法是改进的Guass-Newton方法,它具有附加术语以防止出现病情。有趣的是,如果我们将学习视为扭曲最小二乘法,则该额外项将成为正则化项,以处理训练样本中的加性噪声​​。在本文中,我们从正则化的角度看待Levenbrg-Marquardt学习。我们表明,通过一些简单的修改,Levenberg-Marquardt学习允许其他形式的正则化运算符。此外,通过包含验证误差测试,可以选择正则化参数,从而减少训练误差和验证误差。因此,它防止了过度训练的发生。

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