A Continued Fraction Algorithm for the Computation of Higher Transcendental Functions in the Complex Plane

DOI10.2307/2003467zbMath0146.14302OpenAlexW4248742388MaRDI QIDQ5523286

Peter Henrici, Irene Gargantini

Publication date: 1967

Full work available at URL: https://doi.org/10.2307/2003467

zbMATH Keywords

numerical analysis

Related Items

A Stable Quotient-Difference Algorithm, Transcendental equations in the Schwinger-Keldysh nonequilibrium theory and nonvanishing correlations, Rational approximations for the modified Bessel function of the second kind, Calculating Bessel functions with Padé approximants, An a priori estimate for the truncation error of a continued fraction expansion to the Gaussian error function, Efficient stable ways to calculate continued fraction coefficients from some series, Truncation error estimates for Stieltjes fractions, Truncation error bounds for g-fractions, The centroid method of numerical integration

Cites Work

• Truncation error estimates for Stieltjes fractions
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