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An optimized RBF neural network algorithm based on partial least squares and genetic algorithm for classification of small sample

机译:基于偏最小二乘和遗传算法的优化RBF神经网络小样本分类。

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Radial basis function (RBF) neural network can use linear learning algorithm to complete the work formerly handled by nonlinear learning algorithm, and maintain the high precision of the nonlinear algorithm. However, the results of RBF would be slightly unsatisfactory when dealing with small sample which has higher feature dimension and fewer numbers. Higher feature dimension will influence the design of neural network, and fewer numbers of samples will cause network training incomplete or over-fitted, both of which restrict the recognition precision of the neural network. RBF neural network has some drawbacks, for example, it is hard to determine the numbers, center and width of the hidden layer's neurons, which constrain the success of training. To solve the above problems, partial least squares (PLS) and genetic algorithm(GA)are introduced into RBF neural network, and better recognition precision will be obtained, because PLS is good at dealing with the small sample data, it can reduce feature dimension and make low-dimensional data more interpretative. In addition, GA can optimize the network architecture, the weights between hidden layer and output layer of the RBF neural network can ease non-complete network training, the way of hybrid coding and simultaneous evolving is adopted, and then an accurate algorithm is established. By these two consecutive optimizations, the RBF neural network classification algorithm based on PLS and GA (PLS-GA-RBF) is proposed, in order to solve some recognition problems caused by small sample. Four experiments and comparisons with other four algorithms are carried out to verify the superiority of the proposed algorithm, and the results indicate a good picture of the PLS-GA-RBF algorithm, the operating efficiency and recognition accuracy are improved substantially. The new small sample classification algorithm is worthy of further promotion. (C) 2016 Elsevier B.V. All rights reserved.
机译:径向基函数(RBF)神经网络可以使用线性学习算法来完成以前由非线性学习算法处理的工作,并保持非线性算法的高精度。但是,当处理特征尺寸较大,数量较少的小样本时,RBF的结果将不太令人满意。较高的特征维将影响神经网络的设计,而较少的样本数量将导致网络训练不完整或过度拟合,这两者都限制了神经网络的识别精度。 RBF神经网络有一些缺点,例如,难以确定隐藏层神经元的数量,中心和宽度,这限制了训练的成功。针对上述问题,将偏最小二乘和遗传算法引入RBF神经网络,由于PLS擅长处理小样本数据,可以减少特征维数,因此具有较高的识别精度。并使低维数据更具解释性。此外,遗传算法可以优化网络架构,RBF神经网络的隐藏层和输出层之间的权重可以减轻不完全的网络训练,采用混合编码和同时演进的方式,从而建立了精确的算法。通过这两个连续的优化,提出了一种基于PLS和GA的RBF神经网络分类算法(PLS-GA-RBF),以解决小样本导致的识别问题。进行了四次实验,并与其他四种算法进行了比较,验证了所提算法的优越性。结果表明,该算法具有良好的效果,工作效率和识别精度得到了明显提高。新的小样本分类算法值得进一步推广。 (C)2016 Elsevier B.V.保留所有权利。

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