Fiori Simone
Faculty of Engineering, University of Perugia, Loc. Pentima bassa 21, I-05100 Terni, Italy.
Neural Netw. 2003 Oct;16(8):1201-21. doi: 10.1016/S0893-6080(03)00057-1.
The aim of the present paper is to apply Sudjanto-Hassoun theory of Hebbian learning to neural independent component analysis. The basic learning theory is first recalled and expanded in order to make it suitable for a network of non-linear complex-weighted neurons; then its interpretation and application is shown in the context of blind separation of complex-valued sources. Numerical results are given in order to assess the effectiveness of the proposed learning theory and the related separation algorithm on telecommunication signals; a comparison with other existing techniques finally helps assessing the performances and computational requirements of the proposed algorithm.
本文的目的是将苏詹托-哈苏恩赫布学习理论应用于神经独立成分分析。首先回顾并扩展基本学习理论,使其适用于非线性复加权神经元网络;然后在复值源盲分离的背景下展示其解释和应用。给出了数值结果,以评估所提出的学习理论和相关分离算法对电信信号的有效性;与其他现有技术的比较最终有助于评估所提出算法的性能和计算要求。