kw.\*:("Fraction continue")
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Convergence theorems for matrix continued fractionsFIELD, D. A.SIAM journal on mathematical analysis. 1984, Vol 15, Num 6, pp 1220-1227, issn 0036-1410Article
Modular equations for Ramanujan's cubic continued fractionNAYANDEEP DEKA BARUAH.Journal of mathematical analysis and applications. 2002, Vol 268, Num 1, pp 244-255, issn 0022-247XArticle
Two constructive results in continued fractionsGRAGG, W. B; WARNER, D. D.SIAM journal on numerical analysis. 1983, Vol 20, Num 6, pp 1187-1197, issn 0036-1429Article
CONTINUED FRACTIONS WITH CIRCULAR TWIN VALUE SETSLORENTZEN, Lisa.Transactions of the American Mathematical Society. 2008, Vol 360, Num 8, pp 4287-4304, issn 0002-9947, 18 p.Article
Fractions continues q-analogiques pour certaines familles de permutations et de partitions = q-Analogues of continued fractions for certain families of permutations and partitionsFRANCON, J.Annales des sciences mathématiques du Québec. 1992, Vol 16, Num 2, pp 175-182, issn 0707-9109Article
Maximal S-expansions are Bernoulli shiftsKRAAIKAMP, C.Bulletin de la Société Mathématique de France. 1993, Vol 121, Num 1, pp 117-131, issn 0037-9484Article
Properties of limit sets and convergence of continued fractionsLORENTZEN, L.Journal of mathematical analysis and applications. 1994, Vol 185, Num 2, pp 229-255, issn 0022-247XArticle
Multicomponent composites, electrical networks and new types of continued fraction IIMILTON, G. W.Communications in mathematical physics. 1987, Vol 111, Num 3, pp 329-372, issn 0010-3616Article
Univariate polynomial real root isolation : Continued fractions revisitedTSIGARIDAS, Elias P; EMIRIS, Ioannis Z.Lecture notes in computer science. 2006, pp 817-828, issn 0302-9743, isbn 3-540-38875-3, 1Vol, 12 p.Conference Paper
Spécialisation de points extremaux. Applications aux fractions continues aux unités d'une famille de corps cubiques = Specialisation of extremal points. Applications to continued fractions to units of the family of cubic fieldsFarhane, Ahmed; Dubois, Eugène.1992, 55 p.Thesis
Multi-continued fraction algorithm and generalized B-M algorithm over F2ZONGDUO DAI; XIUTAO FENG; JUNHUI YANG et al.Lecture notes in computer science. 2005, pp 339-354, issn 0302-9743, isbn 3-540-26084-6, 16 p.Conference Paper
On the divergence of the Rogers-Ramanujan continued fraction on the unit circleBOWMAN, Douglas; MCLAUGHLIN, James.Transactions of the American Mathematical Society. 2004, Vol 356, Num 8, pp 3325-3347, issn 0002-9947, 23 p.Article
Further results on convergence acceleration for continued fractions K(an/1)JACOBSEN, L.Transactions of the American Mathematical Society. 1984, Vol 281, Num 1, pp 129-146, issn 0002-9947Article
Truncation error bounds for continued fractions K(an/1) with parabolic element regionsJONES, W. B; THRON, W. J; WAADELAND, R et al.SIAM journal on numerical analysis. 1983, Vol 20, Num 6, pp 1219-1230, issn 0036-1429Article
On the continued fraction and Berlekamp's algorithmUNJENG CHENG.IEEE transactions on information theory. 1984, Vol 30, Num 3, pp 541-544, issn 0018-9448Article
Implementing the continued fraction factoring algorithm on parallel machinesWUNDERLICH, M. C.Mathematics of computation. 1985, Vol 44, Num 169, pp 251-260, issn 0025-5718Article
Continued fraction expansions for the complete, incomplete, and relativistic plasma dispersion functionsPERATT, A. L.Journal of mathematical physics. 1984, Vol 25, Num 3, pp 466-468, issn 0022-2488Article
A note on fixed-point continued fractions and Aitken's Δ2-methodGILL, J.The Rocky Mountain journal of mathematics. 1984, Vol 14, Num 3, pp 705-711, issn 0035-7596Article
Multi-Continued Fraction Algorithms and Their Applications to SequencesZONGDUO DAI.Lecture notes in computer science. 2006, pp 17-33, issn 0302-9743, isbn 3-540-44523-4, 1Vol, 17 p.Conference Paper
Some identities for G-continued fractions and generalized continued fractionsLEVRIE, P.Journal of computational and applied mathematics. 1994, Vol 51, Num 1, pp 85-97, issn 0377-0427Article
Vectorial continued fractions and an algebraic construction of effective HamiltoniansZNOJIL, M.Journal of mathematical physics. 1988, Vol 29, Num 1, pp 139-147, issn 0022-2488Article
The continued fraction as an information sourceBLACHMAN, N. M.IEEE transactions on information theory. 1984, Vol 30, Num 4, pp 671-674, issn 0018-9448Article
On the generalized Rogers-Ramanujan continued fractionC.BERNDT, Bruce; YEE, Aeja.The Ramanujan journal. 2003, Vol 7, Num 1-3, pp 321-331, issn 1382-4090, 11 p.Article
Counting occurrences of a pattern of type (1, 2) or (2, 1) in permutationsCLAESSON, Anders; MANSOUR, Toufik.Advances in applied mathematics (Print). 2002, Vol 29, Num 2, pp 293-310, issn 0196-8858Article
Explicit evaluations of a Ramanujan-Selberg continued fractionZHANG, Liang-Cheng.Proceedings of the American Mathematical Society. 2002, Vol 130, Num 1, pp 9-14, issn 0002-9939Article