Roundoff errors in the problem of computing Cauchy principal value integrals

Mathematics – Numerical Analysis

Scientific paper

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Scientific paper

We show that, when handled properly, the Cauchy principal value integral
$\cpint_{a}^{b}f(x)(x-\tau)^{-1} dx\,\,\,(a < \tau < b)$ can be computed very
easily and accurately using any reliable adaptive quadrature. We give detailed
estimations of the roundoff errors in the case the function $f$ has bounded
first derivative in the interval $[a,b]$.

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