9 citations · 28 across the 7 of their papers we have counts for
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math.NT2004★ 4 cited
Real Numbers With Polynomial Continued Fraction Expansions
James Mc Laughlin, Nancy J. Wyshinski
In this paper we show how to apply various techniques and theorems (including Pincherle's theorem, an extension of Euler's formula equating infinite series and continued fractions,…
math.NT2004
Ramanujan and Extensions and Contractions of Continued Fractions
James Mc Laughlin, Nancy J. Wyshinski
If a continued fraction is known to converge but its limit is not easy to determine, it may be easier to use an extension of $K_{n=1}^{\infty}a_{n}/b…
math.NT2004★ 2 cited
Ramanujan and the Regular Continued Fraction Expansion of Real Numbers
James Mc Laughlin, Nancy J. Wyshinski
In some recent papers, the authors considered regular continued fractions of the form \[ [a_{0};\underbrace{a,...,a}_{m}, \underbrace{a^{2},...,a^{2}}_{m}, \underbrace{a^{3},...,a^…