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Coincidences of Catalan and q-Catalan Numbers
Integers, 2011AbstractLet
Luca, Florian, Young, Paul Thomas
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Probability in the Engineering and Informational Sciences, 2014
Named after the French–Belgian mathematician Eugène Charles Catalan, Catalan's numbers arise in various combinatorial problems [12]. Catalan's triangle, a triangular array of numbers somewhat similar to Pascal's triangle, extends the combinatorial meaning of Catalan's numbers and generalizes them [1,5,11].
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Named after the French–Belgian mathematician Eugène Charles Catalan, Catalan's numbers arise in various combinatorial problems [12]. Catalan's triangle, a triangular array of numbers somewhat similar to Pascal's triangle, extends the combinatorial meaning of Catalan's numbers and generalizes them [1,5,11].
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2002
Abstract Since the number of studies does not justify an independent section and the problems discussed are closely related to those of Spanish, the nine entries are here appended.
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Abstract Since the number of studies does not justify an independent section and the problems discussed are closely related to those of Spanish, the nine entries are here appended.
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Proceedings of the Steklov Institute of Mathematics, 2016
The author applies a new interesting method to prove the following result on Catalan's constant \(G=\sum^\infty_{k=0} (-1)^k/(2k+1)^2= 0.91596\dots\). {\parindent=6mm \begin{itemize}\item[1)]There exists an efficient construction of an infinite sequence of rational numbers \(p/q\) satisfying the inequality ...
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The author applies a new interesting method to prove the following result on Catalan's constant \(G=\sum^\infty_{k=0} (-1)^k/(2k+1)^2= 0.91596\dots\). {\parindent=6mm \begin{itemize}\item[1)]There exists an efficient construction of an infinite sequence of rational numbers \(p/q\) satisfying the inequality ...
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Journal of the International Phonetic Association, 1992
Joan F. Carbonell, Joaquim Llisterri
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Joan F. Carbonell, Joaquim Llisterri
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