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A convergence theorem for continued fractions of the form K∞n = 1an/1MC LAUGHLIN, J; WYSHINSKI, Nancy J.Journal of computational and applied mathematics. 2005, Vol 179, Num 1-2, pp 255-262, issn 0377-0427, 8 p.Conference Paper

Continued fractions and numeration in the Fibonacci baseBEMAT, Julien.Discrete mathematics. 2006, Vol 306, Num 22, pp 2828-2850, issn 0012-365X, 23 p.Article

On the residue classes of integer sequences satisfying a linear three-term recurrence formulaELSNER, Carsten; KOMATSU, Takao.Linear algebra and its applications. 2008, Vol 429, Num 4, pp 933-947, issn 0024-3795, 15 p.Article

How do random Fibonacci sequences grow?JANVRESSE, Elise; RITTAUD, Benoit; DE LA RUE, Thierry et al.Probability theory and related fields. 2008, Vol 142, Num 3-4, pp 619-648, issn 0178-8051, 30 p.Article

Episturmian morphisms and A Galois theorem on continued fractionsJUSTIN, Jacques.Informatique théorique et applications (Imprimé). 2005, Vol 39, Num 1, pp 207-215, issn 0988-3754, 9 p.Article

Products of idempotent matrices over integral domainsBHASKARA RAO, K. P. S.Linear algebra and its applications. 2009, Vol 430, Num 10, pp 2690-2695, issn 0024-3795, 6 p.Conference Paper

A recurrence formula for leaping convergents of non-regular continued fractionsELSNER, Carsten; KOMATSU, Takao.Linear algebra and its applications. 2008, Vol 428, Num 4, pp 824-833, issn 0024-3795, 10 p.Article

A variant of Wiener's attack on RSADUJELLA, Andrej.Computing (Wien. Print). 2009, Vol 85, Num 1-2, pp 77-83, issn 0010-485X, 7 p.Article

Distribution of lattice pointsSEZGIN, F.Computing (Wien. Print). 2006, Vol 78, Num 2, pp 173-193, issn 0010-485X, 21 p.Article

Efficient and reliable multiprecision implementation of elementary and special functionsCUYT, Annie; VERDONK, Brigitte; WAADELAND, Haakon et al.SIAM journal on scientific computing (Print). 2007, Vol 28, Num 4, pp 1437-1462, issn 1064-8275, 26 p.Article

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