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Fitting Algorithm of Parameterized Continued Fractions with Keeping Endpoints and Its Application

机译:保持终点的参数化持续分数的拟合算法及其应用

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In order to overcome fitting uncertainty, A nonlinear rational parameterized fitting algorithm with keeping endpoints was presented through inverse difference-continued fraction algorithm, the algorithm has property of keeping endpoints, parameterization of middle data points selected. The parameters obtained through minimum error function make fitting functions have much flexibility. Experimental results illustrate that the proposed algorithm may reduce degree of continued fraction interpolation function, numbers of iteration and avoiding non-existence on interpolation function of the continued fraction.The fitting values obtained are more accuracy, the computing efficiency is much more improved,the fitting errors are more stable, approximate effect is better, and the algorithm will be widely used in predict etc.
机译:为了克服拟合不确定性,通过反差差分分数算法提出了一种具有保持端点的非线性合理参数化拟合算法,算法具有保持端点的属性,所选中间数据点的参数化。 通过最小误差功能获得的参数使拟合功能具有多大的灵活性。 实验结果说明所提出的算法可以降低持续的分数插值函数的程度,迭代的数量并避免不存在于持续分数的内插功能。获得的拟合值更为精度,计算效率更加改善,配件更加改善 误差更稳定,近似效果更好,并且该算法将广泛用于预测等。

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