Reflections on value regions, limit regions and truncation errors for continued fractions

Author:

Rye Egil,Waadeland Haakon

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics

Reference22 articles.

1. Baker, G.A., Jr.: Best error bounds for Padé approximants to convergent series of Stieltjes. J. Math. Phys.10, 814?820 (1969)

2. Common, A.D.: Padé approximants and bounds to series of Stiltjes. J. Math. Phys.9, 32?38 (1968)

3. Gragg, W.B.: Truncation error bounds forg-fractions. Numer. Math.11, 370?379 (1968)

4. Gragg, W.B.: Truncation error bounds for ?-fractions. Bull. Am. Math. Soc.6, 1091?1094 (Sept. 1980).

5. Gragg, W.B.: Truncation error bounds forT-fractions. Approximation III. New York: Academic Press pp. 455?460 (1980)

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1. A convergence question inspired by Stieltjes and by value sets in continued fraction theory;Journal of Computational and Applied Mathematics;1995-12

2. Where do all the values go? Playing with two-element continued fractions;Rocky Mountain Journal of Mathematics;1991-03-01

3. Some observations on the distribution of values of continued fractions;Numerische Mathematik;1989-11

4. Boundary versions of Worpitzky’s Theorem and of parabola theorems;Analytic Theory of Continued Fractions III;1989

5. Some Recent Results in the Analytic Theory of Continued Fractions;Nonlinear Numerical Methods and Rational Approximation;1988

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