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Quartic Spline of Interpolation with Minimal Quadratic Oscillation

机译:具有最小二次振荡的内插四次样条

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摘要

The quartic spline of interpolation generated by initial conditions is constructed. The initial values corresponding to the first, second and third derivative of spline in the first knot are uniquely determined such that the quadratic oscillation in average of the quartic spline to be minimal (this notion was recently introduced by the author for any spline of interpolation function).
机译:构造了由初始条件生成的内插四次样条。唯一确定与第一个结中的样条的一阶,二阶和三阶导数相对应的初始值,以使四次样条的平均值的二次振荡最小(该概念是作者最近针对插值函数的任何样条引入的) )。

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