1980•Journal of Statistical Computation and SimulationRequires access

On the numerical accuracy of approximations based on edgeworth expansions

Th. Pfaff, Johann Pfanzagl

Open publisher page 5 citations

Abstract

Numerical computations are applied to check the accuracy of a general result on the asymptotic expansion of power functions for particular test problems concerning one- and two-dimensional normal distributions. It turns out that the asymptotic expansion renders a remarkable improvement over the normal approximation.

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What this paper is about

Numerical computations are applied to check the accuracy of a general result on the asymptotic expansion of power functions for particular test problems concerning one- and two-dimensional normal distributions. It turns out that the asymptotic expansion renders a remarkable improvement over the normal approximation.

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OpenAlex reports 5 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

Numerical computations are applied to check the accuracy of a general result on the asymptotic expansion of power functions for particular test problems concerning one- and two-dimensional normal distributions. It turns out that the asymptotic expansion renders a remarkable improvement over the normal approximation.

Key concepts: Mathematics, Edgeworth series, Asymptotic expansion, Computation, Approximations of π, Applied mathematics, Numerical analysis, Calculus (dental)

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