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Variable Step-Size Nonholonomic Natural Gradient Algorithm Based on Optimal Selective Function

机译:基于最优选择函数的变步长非完整自然梯度算法

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By introducing the nonholonomic constraints, the nonholonomic natural gradient algorithm is effective to overcome the shortcomings of traditional natural gradient algorithm. Namely, when the source signal amplitude changes rapidly over time or is equal to zero in a certain period of time, it can still work well. In addition, selecting the different estimate function in different stage can get the balance between convergence speed and steady-state performance. Thus, this paper combines the nonholonomic natural gradient with the optimal selective function to obtain a new algorithm. Furthermore, a variable step-size which is based on the gradient of cost function is also applied to the proposed algorithm to balance the contradiction between convergence speed and the error in steady state. Computer simulation results show that the performance of approved algorithm is superior to the usual algorithm, which can greatly accelerate the convergence rate and maintain good steady-state error at the same time.
机译:通过引入非完整约束,非完整自然梯度算法可以有效克服传统自然梯度算法的不足。即,当源信号幅度随时间快速变化或在特定时间段内等于零时,它仍然可以正常工作。另外,在不同阶段选择不同的估计函数可以在收敛速度和稳态性能之间取得平衡。因此,本文将非完整自然梯度与最优选择函数相结合,从而获得了一种新的算法。此外,基于成本函数梯度的可变步长也被应用于所提出的算法,以平衡收敛速度和稳态误差之间的矛盾。计算机仿真结果表明,该算法的性能优于常规算法,可以大大提高收敛速度,同时保持良好的稳态误差。

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