Cubic Spline Interpolation versus Interpolating Polynomial @wolframmathematica
Cubic Spline Interpolation versus Interpolating Polynomial  @wolframmathematica
Uploaded June 2017 | Updated September 2026, 1 week ago
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Given n equally spaced sample values of a function f:???, one can approximate f(t) as the polynomial of degree n-1 that passes through all n points on a plot. Runge's phenomenon tells us that such an approximation often has large oscillations near the e...

Contributed by: Ted Ersek

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Cubic Spline Interpolation versus Interpolating Polynomial

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