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A Novel Complex-Valued Counterpropagation Network

机译:一种新颖的复值反向传播网络

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The counterpropagation network is a combination of competitive network (Kohonen layer) and Grossberg outstar structure. In this paper we have proposed a complex valued representation on conventional forward only counterpropagation network. Many researchers have investigated the computational capabilities of neuron models for real values only. The novel part of the paper is, while considering the complex values equal weightage is given to both the real and imaginary parts. A vectored approach is taken to compute the complex numbers while implementing it with complex valued counterpropagation network (CVCPN). The proposed network is tested on benchmark problem (two spiral problem), Julia''s set, rotational transformations and color image compression. The complex valued counterpropagation network (CVCPN) exhibits less percentage of misclassification and error rate is considerably smaller when compared to the equivalent model in backpropagation network. The learning of intermediate forms of vector classes, manipulation with complex numbers, criterion for winning neuron, and the results of the proposed network with various benchmark and classification problems are discussed
机译:反向传播网络是竞争性网络(Kohonen层)和Grossberg杰出企业结构的结合。在本文中,我们提出了传统的仅前向反向传播网络上的复值表示。许多研究人员仅针对实际值研究了神经元模型的计算能力。本文的新颖之处在于,考虑到复数值时,对实部和虚部均给予相同的权重。在采用复数值反向传播网络(CVCPN)实施复数时,采用了矢量方法来计算复数。所提议的网络在基准问题(两个螺旋问题),Julia的集合,旋转变换和彩色图像压缩方面进行了测试。与反向传播网络中的等效模型相比,复值反向传播网络(CVCPN)表现出较少的错误分类百分比,并且错误率显着较小。讨论了向量类的中间形式的学习,复数的操纵​​,获胜神经元的准则以及所提出的具有各种基准和分类问题的网络的结果

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