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A robust recurrent simultaneous perturbation stochastic approximation training algorithm for recurrent neural networks

机译:递归神经网络的鲁棒递归同时摄动随机逼近训练算法

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Training of recurrent neural networks (RNNs) introduces considerable computational complexities due to the need for gradient evaluations. How to get fast convergence speed and low computational complexity remains a challenging and open topic. Besides, the transient response of learning process of RNNs is a critical issue, especially for online applications. Conventional RNN training algorithms such as the backpropagation through time and real-time recurrent learning have not adequately satisfied these requirements because they often suffer from slow convergence speed. If a large learning rate is chosen to improve performance, the training process may become unstable in terms of weight divergence. In this paper, a novel training algorithm of RNN, named robust recurrent simultaneous perturbation stochastic approximation (RRSPSA), is developed with a specially designed recurrent hybrid adaptive parameter and adaptive learning rates. RRSPSA is a powerful novel twin-engine simultaneous perturbation stochastic approximation (SPSA) type of RNN training algorithm. It utilizes three specially designed adaptive parameters to maximize training speed for a recurrent training signal while exhibiting certain weight convergence properties with only two objective function measurements as the original SPSA algorithm. The RRSPSA is proved with guaranteed weight convergence and system stability in the sense of Lyapunov function. Computer simulations were carried out to demonstrate applicability of the theoretical results.
机译:递归神经网络(RNN)的训练由于需要进行梯度评估而引入了相当大的计算复杂性。如何获得快速收敛速度和低计算复杂度仍然是一个具有挑战性和开放性的话题。此外,RNNs学习过程的瞬态响应是一个关键问题,尤其是对于在线应用程序而言。常规的RNN训练算法(例如通过时间的反向传播和实时递归学习)不能充分满足这些要求,因为它们通常会遇到收敛速度慢的问题。如果选择较大的学习率以提高性能,则训练过程可能会因体重差异而变得不稳定。本文采用特殊设计的递归混合自适应参数和自适应学习率,开发了一种新的RNN训练算法,称为鲁棒递归同时扰动随机逼近(RRSPSA)。 RRSPSA是一种功能强大的新型双引擎同时扰动随机逼近(SPSA)类型的RNN训练算法。它利用三个经过特殊设计的自适应参数来最大化循环训练信号的训练速度,同时具有某些权重收敛特性,而只有两个目标函数测量值作为原始SPSA算法。在Lyapunov函数的意义上,RRSPSA被证明具有保证的权重收敛和系统稳定性。进行计算机模拟以证明理论结果的适用性。

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