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Convergence of Quasi-Newton Method for Fully Complex-Valued Neural Networks

机译:完全复值神经网络的拟牛顿法的收敛性

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摘要

In this paper, based on Wirtinger calculus, we introduce a quasi-Newton method for training complex-valued neural networks with analytic activation functions. Using the duality between Wirtinger calculus and multivariate real calculus, we prove a convergence theorem of the proposed method for the minimization of real-valued complex functions. This lays the theoretical foundation for the complex quasi-Newton method and generalizes Powell's well-known result for the real-valued case. The simulation results are given to show the effectiveness of the method.
机译:本文基于Wirtinger演算,介绍一种准牛顿法,用于训练具有解析激活函数的复值神经网络。利用Wirtinger演算和多元实数演算之间的对偶性,我们证明了所提出方法的最小化实值复数函数的收敛定理。这为复拟牛顿法奠定了理论基础,并推广了鲍威尔对于实值情形的著名结果。仿真结果表明了该方法的有效性。

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