Results 81 to 90 of about 1,452,959 (130)

Dense type I collagen matrices that support cellular remodeling and microfabrication for studies of tumor angiogenesis and vasculogenesis in vitro. [PDF]

Biomaterials, 2010
Cross VL, Zheng Y, Won Choi N, Verbridge SS, Sutermaster BA, Bonassar LJ, Fischbach C, Stroock AD.   +7 more
europepmc   +1 more source

Cotranslational partitioning of nascent prion protein into multiple populations at the translocation channel. [PDF]

Mol Biol Cell, 2002
Kim SJ, Hegde RS.
europepmc   +1 more source

Dynamics of a Ramanujan-type continued fraction with cyclic coefficients

, 2008
We study several generalizations of the AGM continued fraction of Ramanujan inspired by a series of recent articles in which the validity of the AGM relation and the domain of convergence of the continued fraction were determined for certain complex ...
Luke, Russell, Borwein, Jonathan M.
core   +1 more source

Generalizations of Certain Results on Continued Fraction

, 2001
In this thesis we study generalizations of the Rogers-Ramanujan continued fraction. The Rogers-Ramanujan continued fraction arises from a three-term q-difference equation. We consider (m + 1)-term q-difference equations and also a generalization of the
Choi, Geumlan
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Some Theorems on the Rogers–Ramanujan Continued Fraction in Ramanujan’s Lost Notebook

, 2000
B. Berndt, S. Huang, J. Sohn, Seunghwan Son   +3 more
semanticscholar   +1 more source

On some Ramanujan-Selberg continued fraction.

, 2009
On page 55 of his `lost' notebook, Ramanujan has recorded several P-Q eta-function identities with two moduli. In this paper, we establish several P-Q modular equations of degree 4.
Denis, R.Y., Mahadeva Naika, M.S., Bairy, K.S.   +2 more
core  

EXPLICIT EVALUATIONS OF A LEVEL 13 ANALOGUE OF THE ROGERS-RAMANUJAN CONTINUED FRACTION

, 2014
S. Cooper, Dongxi Ye
semanticscholar   +1 more source

Ramanujan's formulas for the explicit evaluation of the Rogers-Ramanujan continued fraction and theta-functions

, 1999
Soon-Yi Kang
semanticscholar   +1 more source

Transcendence of Rogers-Ramanujan continued fraction and reciprocal sums of Fibonacci numbers (Number Theory and its Applications)

, 1998
D. Duverney, K. Nishioka, K. Nishioka, I. Shiokawa   +3 more
semanticscholar   +1 more source

On the Rogers-Ramanujan and Ramanujan-Gollnitz-Gordon Continued Fractions

, 1997
In a manuscript of Ramanujan, published with his Lost Notebook, there are forty identities involving the Rogers-Ramanujan functions. According to G. N. Watson, the beauty of these identities is comparable to that of the Rogers-Ramanujan identities.
Huang, Sen-Shan
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