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Theory of Continued Fraction Interpolation and Its Application in Non-linear Regression

机译:持续的分数插值理论及其在非线性回归中的应用

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In fact, when it comes to the problem of the relation between variables is non-linear, we can not use linear regression to solve it. We have to use non-linear regression to analysis as to find the resolution. And it's a good method to transform the relation non-linear to that of linear relation. In this paper, a method of rational interpolation, continued fraction interpolation is used to solve the non-linear regression problems. And we find it better than the traditional method of Limit Square Method. Finally, we give examples to illustrate its validity.
机译:事实上,当涉及变量之间的关系的问题是非线性的,我们无法使用线性回归来解决它。我们必须使用非线性回归来分析,以查找分辨率。并且是将关系非线性与线性关系转换的好方法。本文使用了一种理性插值的方法,持续的分数插值用于解决非线性回归问题。我们发现它比传统的限制方形方法方法更好。最后,我们举例说明了其有效性。

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