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Representation of algebraic numbers by periodic branching continued fractions
Moscow University Mathematics Bulletin, 2007The notion of a periodic branching continued fraction is a natural generalization of the notion of a periodic continued fraction. It is shown that for an arbitrary positive algebraic number one can construct a periodic branching continued fraction with natural elements convergent to this number.
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Convergence criteria for branched continued fractions with nonnegative components
Journal of Mathematical Sciences, 1998The paper addresses branched continued fractions with nonnegative components and a fixed or variable number of branchings. The author establishes necessary and sufficient conditions for their approximants to be well defined. The known Seidel-Stern and Stern convergence criteria for continued fractions are extended to continued fractions with positive ...
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Approximation of the lauricella hypergeometric functionsF D (N) by branched continued fractions
Journal of Mathematical Sciences, 1998See the review in Zbl 0893.33008.
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A Criterion of Convergence of a Branched Continued Fraction with Positive Elements
Journal of Mathematical Sciences, 2017D. Bodnar +2 more
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International Conference on Ultrawideband and Ultrashort Impulse Signals, 2012
V. Hoblyk, V. Pavlysh, I. Nychai
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V. Hoblyk, V. Pavlysh, I. Nychai
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On the convergence of branching continued fractions with nonnegative terms
Ukrainian Mathematical Journal, 1977Bodnar, D. I., Oleksiv, I. Ja.
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Scientific Conference on Continued and Branching Continued Fractions and Their Applications
Ukrainian Mathematical Journal, 1976openaire +1 more source

