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Machine learning regression based on particle bernstein polynomials for nonlinear system identification

机译:基于粒子伯恩斯坦多项式的机器学习回归用于非线性系统辨识

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Polynomials have shown to be useful basis functions in the identification of nonlinear systems. However estimation of the unknown coefficients requires expensive algorithms, as for instance it occurs by applying an optimal least square approach. Bernstein polynomials have the property that the coefficients are the values of the function to be approximated at points in a fixed grid, thus avoiding a time-consuming training stage. This paper presents a novel machine learning approach to regression, based on new functions named particle-Bernstein polynomials, which is particularly suitable to solve multivariate regression problems. Several experimental results show the validity of the technique for the identification of nonlinear systems and the better performance achieved with respect to the standard techniques.
机译:多项式已被证明是识别非线性系统的有用基础函数。但是,未知系数的估计需要昂贵的算法,例如,它是通过应用最佳最小二乘法进行的。 Bernstein多项式具有以下性质:系数是在固定网格中的点处近似的函数值,因此避免了耗时的训练阶段。本文提出了一种新的基于机器学习的回归方法,该方法基于名为粒子伯恩斯坦多项式的新函数,特别适合解决多元回归问题。几个实验结果证明了该技术在非线性系统识别中的有效性,并且相对于标准技术而言,具有更好的性能。

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