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Pattern Classification Using Radial Basis Function Neural Networks Enhanced with the Rvachev Function Method

机译:使用Rvachev函数方法增强的径向基函数神经网络进行模式分类

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The proposed method for classifying clusters of patterns in complex non-convex, disconnected domains using Radial Basis Function Neural Networks (RBFNNs) enhanced with the Rvachev Function Method (RFM) is presented with numerical examples, it-functions are used to construct complex pattern cluster domain, parameters of which are applied to RBFNNs to establish boundaries for classification. The error functional is a convex quadratic one with respect to weight functions which take weight values on the discrete connectors between neurons. Activation function of neurons of RBFNNs is the sgn(-) function and, therefore, the error function is non-smooth. The delta learning rule during training phase is applied. The sub-gradient of the discretized error function is used rather than its gradient, because it is not smooth. The application of the RFM allows for the creation, implementation, and resolution of large heterogeneous NNs capable to solving diverse sets of classification problems with greater accuracy.
机译:结合数值实例,提出了利用Rvachev函数方法(RFM)增强的径向基函数神经网络(RBFNN)对复杂的非凸,不连续域中的模式簇进行分类的方法,并用数值函数构造了复杂的模式簇域,将其参数应用于RBFNN以建立分类边界。误差函数相对于权重函数是一个凸二次方,它在神经元之间的离散连接器上获取权重值。 RBFNN的神经元的激活功能是sgn(-)函数,因此,误差函数不平滑。应用训练阶段的增量学习规则。使用离散误差函数的次梯度而不是梯度,因为它不平滑。 RFM的应用允许创建,实现和解析大型异构NN,这些NN能够以更高的精度解决各种分类问题。

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