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Analytic realization of polynomial functions by multilayerfeedforward neural networks

机译:多层前馈神经网络的多项式函数解析实现

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Summary form only given. An analytic method for constructingnpolynomial functions by multi layer feedforward neural networks has beenndeveloped. Because the polynomials consist of multiplication operationsnand linear weighted summations, if the multiplier can be constructed byna neural network, any polynomial function can be represented by a neuralnnetwork (a single unit already has the function of weighted summation).nAn attempt has been made to construct a neural network module with onenhidden layer that works as a multiplier. It was shown that thenmultiplier can be approximated by a neural network with four hiddennunits, with arbitrary accuracy on a bounded closed set
机译:仅提供摘要表格。已经开发出一种通过多层前馈神经网络构造多项式函数的解析方法。由于多项式由乘法运算和线性加权求和组成,因此如果乘数可以由神经网络构造,则任何多项式函数都可以由神经元网络表示(单个单元已经具有加权求和的功能)。具有隐层的神经网络模块,可作为乘法器。结果表明,乘子可以由具有四个隐藏单元的神经网络近似,在有界封闭集上具有任意精度

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