A Smoothing Regularizer for Recurrent Neural Networks

Part of Advances in Neural Information Processing Systems 8 (NIPS 1995)

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Authors

Lizhong Wu, John Moody

Abstract

We derive a smoothing regularizer for recurrent network models by requiring robustness in prediction performance to perturbations of the training data. The regularizer can be viewed as a generaliza(cid:173) tion of the first order Tikhonov stabilizer to dynamic models. The closed-form expression of the regularizer covers both time-lagged and simultaneous recurrent nets, with feedforward nets and one(cid:173) layer linear nets as special cases. We have successfully tested this regularizer in a number of case studies and found that it performs better than standard quadratic weight decay.

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