Results 31 to 40 of about 343 (48)

Patient Experience with Primary Care Physician and Risk for Hospitalization in Hispanics with CKD.

open access: yesClin J Am Soc Nephrol, 2018
Cedillo-Couvert EA   +14 more
europepmc   +1 more source

Continued fractions and linear recurrences

open access: yes, 1993
H. Lenstra, J. Shallit
semanticscholar   +1 more source
Some of the next articles are maybe not open access.

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Characterization of pure Hurwitz numbers

, 2021
We explore the nature of the continued fraction expansion of the Hurwitz numbers H = (ae2/n + b)/(ce2/n + d), with D = |ad− bc| 6 = 0. We prove some results for determinant pk with p a prime number.
J. Rodriguez, V. Bautista-Ancona
semanticscholar   +1 more source

Irrationality exponents of certain fast converging series of rational numbers

, 2020
Let {xn} be a sequence of rational numbers greater than one such that xn+1 ≥ xn for all sufficiently large n and let εn ∈ {−1, 1}. Under certain growth conditions on the denominators of xn+1/x 2 n we prove that the irrationality exponent of the number ∑∞
D. Duverney, T. Kurosawa, I. Shiokawa
semanticscholar   +1 more source

Recurrence Relations for Elliptic Sequences: Every Somos 4 is a Somos k

, 2004
In his celebrated memoir, Morgan Ward's definition of elliptic divisibility sequences has the remarkable feature that it does not become at all clear until deep into the paper that there exist nontrivial examples of such sequences.
A. J. Van Der Poorten, Christine Swart
semanticscholar   +1 more source

On a Zaremba’s Conjecture for Powers

Sarajevo Journal of Mathematics
A conjecture of Zaremba says that for every $m\ge 2$ there exists a reduced fraction $a/m$ such that its simple continued fraction has all its partial quotients bounded by $5$.
Takao Komatsu
semanticscholar   +1 more source

More on Hurwitz and Tasoev Continued Fractions

Sarajevo Journal of Mathematics
Several new types of Hurwitz continued fractions have been studied. Most basic Hurwitz continued fractions can be expressed by using confluent hypergeometric functions ${}_0F_1(;c;z)$.
Takao Komatsu
semanticscholar   +1 more source

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