On convergence of sequences of linear fractional transformations

DOI10.1007/BF01109744zbMath0184.11202MaRDI QIDQ5920902

Arne Magnus, Michael Mandell

Publication date: 1970

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

Full work available at URL: https://eudml.org/doc/171330

zbMATH Keywords

modular functions, automorphic functions, almost periodic functions

Related Items (6)

Complex dynamics of the limit periodic system \(F_ n(z)=F_{n-1}(f_ n(z))\), \(f_ n\to f\) ⋮ Compositions of analytic functions of the form \(F_ n(z)=F_{n-1}(f_ n(z))\), \(f_ n(z)\to f(z)\) ⋮ Truncation error bounds for the composition of limit-periodic linear fractional transformations ⋮ Asymptotic behaviour to solutions to linear recurrences and sequences of Möbius-transformations ⋮ A natural continuous interpolating structure for continued fractions ⋮ Continued fractions, discrete groups and complex dynamics

Cites Work

• Convergence properties of sequences ol linear fractional transformations
• On sequences of Moebius transformations
• Moebius transformations and continued fractions

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