On Exponential Convergence of Gegenbauer Interpolation and Spectral Differentiation

preprint2011arXivOpen access

Abstract

This paper is devoted to a rigorous analysis of exponential convergence of polynomial interpolation and spectral differentiation based on the Gegenbauer-Gauss and Gegenbauer-Gauss-Lobatto points, when the underlying function is analytic on and within an ellipse. Sharp error estimates in the maximum norm are derived.

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