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Both hydrostatic and wet mapping functions are expressed by the coefficients { a, b, c} given in the continued fraction form of Herring (1992).
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He also converted Wallis' result (8) into the continued fraction π = 4 1 + 1 2 + 9 2 + 25 2 + ⋯. (13).
In general, the continued fraction method could provide a better approximation than others, and has less numerical computations.
As each successive term is added, the continued fraction converges towards a single value.
Qin gave an algorithm for this, using a sequence of quotients in searching for the greatest common divisor of a and b, which is also the sequence of convergents for the continued fraction for b/a.
where is the th approximant of the continued fraction (1.1).
(1.4). is a sequence of convergents of the continued fraction.
Laplace gave many of the essential results, like the continued fraction and the asymptotic expansion.
Since (g(boldsymbol {y}) =frac {1}{2} +frac {1}{2}z_{1}), we obtain the continued fraction expansion (3.12).
The aim of this paper is to establish new inequalities for the Euler-Mascheroni constant by the continued fraction method.
We recall that q was chosen as the denominator of a convergent to the continued fraction for (lambda_{1}/lambda_{2}).
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