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Approximation of continuous functions of several variables by an arbitrary nonlinear continuous function of one variable, linear functions, and their superpositions

机译：通过一个变量的任意非线性连续函数，线性函数及其叠加来逼近多个变量的连续函数

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Gorban A.N.;
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年度 1998
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1. A constructive enclosure approximation of a continuous function of many variables by piecewise linear functions [J] . Hideaki Okazaki, Hideo Nakano Nonlinear Theory and Its Applications . 2016,第2期

机译：用分段线性函数对许多变量的连续函数进行构造性逼近
2. Solvability of a nonlinear Volterra–Stieltjes integral equation in the class of bounded and continuous functions of two variables [J] . Beata Rzepka Indian medical journal . 2018,第2期

机译：非线性Volterra-stieltjes在两个变量的界限和连续函数类中积分方程的可解
3. Approximation capability to functions of several variables, nonlinear functionals, and operators by radial basis function neural networks [J] . Tianping Chen, Hong Chen IEEE Transactions on Neural Networks . 1995,第4期

机译：径向基函数神经网络对多个变量，非线性函数和算子的逼近能力
4. Approximation Capability To Functions Of Several Variables, Nonlinear Functionals And Operators By Radial Basis Function Neural Networks [C] . Tianping Chen, Hong Chen . 2001

机译：径向基函数神经网络对多个变量，非线性函数和算子的逼近能力
5. Numerical construction of Green's functions in high dimensional elliptic problems with variable coefficients and analysis of renewable energy data via sparse and separable approximations. [D] . Biagioni, David Joseph. 2012

机译：具有变系数的高维椭圆问题中格林函数的数值构造，以及通过稀疏和可分离近似分析可再生能源数据。
6. knnAUC: an open-source R package for detecting nonlinear dependence between one continuous variable and one binary variable [O] . Yi Li, Xiaoyu Liu, Yanyun Ma, 2018

机译：knnAUC：一种开源R包用于检测一个连续变量和一个二进制变量之间的非线性相关性
7. A constructive enclosure approximation of a continuous function of many variables by piecewise linear functions [O] . Hideaki Okazaki, Hideo Nakano 2016

机译：通过分段线性函数的许多变量的连续功能的建设性外壳近似
8. A Note on the Approximation of Functions of Several Variables by Sums of Functions of One Variable. [R] . Kelley, C. T. 1978

机译：关于单变量函数和的几个变量函数逼近的一个注记。

Approximation of continuous functions of several variables by an arbitrary nonlinear continuous function of one variable, linear functions, and their superpositions

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