
doi: 10.1137/0712053
Approximating a derivative of a function at a point by the corresponding derivative of its interpolating polynomial is called Lagrangian numerical differentiation. In this work we describe the nodes at which to interpolate in order to minimize the error in Lagrangian numerical differentiation due to errors in the sampled values of the function.
Numerical differentiation, Interpolation in approximation theory
Numerical differentiation, Interpolation in approximation theory
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