Zwillingskonvergenzgebiete für Kettenbrüche \(1+K (a_n/1)\), deren eines die Kreisscheibe \(| a_{2n-1} | \leqq \varrho^2\) ist

DOI10.1007/BF01558596zbMath0085.05002OpenAlexW2034157305MaRDI QIDQ770418

W. J. Thron

Publication date: 1959

Published in: Mathematische Zeitschrift (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/169781

zbMATH Keywords

series, summability

Related Items (8)

On the convergence of the even part of certain continued fractions ⋮ A convergence question inspired by Stieltjes and by value sets in continued fraction theory ⋮ Boundary version of a twin region convergence theorem for continued fractions ⋮ Continued fractions with restricted variation properties ⋮ A convergence theorem for continued fractions of the form \(K_{n=1}^{\infty}a_n/1\) ⋮ A two-parameter family of best twin convergence regions for continued fractions ⋮ Some convergence regions for continued fractions ⋮ Convergence regions with bounded convex complements for continued fractions \(K(1/b_n)\)

Cites Work

• Unnamed Item
• Two families of twin convergence regions for continued fractions
• A Family of Best Twin Convergence Regions for Continued Fractions
• Partially Bounded Continued Fractions
• On the Transformation and Convergence of Continued Fractions
• Twin convergence regions for continued fractions

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