Results 261 to 270 of about 768,716 (287)
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Irrationality exponent and convergence exponent in continued fraction expansions

Nonlinearity
Abstract Let x ∈ ( 0 , 1 ) be an irrational number with continued ...
Song, Kunkun   +2 more
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On the exponent of convergence of a packing of spheres

Mathematika, 1966
Suppose, in n-dimensional Euclidean space, a sequence of disjoint closed spheres is packed into the open unit n-cube In in such a way as to ensure that the residual set has zero volume. Then, of course, is convergent and it can be shown, for n = 2, that is divergent. Let the exponent of convergence of the packing be the supremum of those real numbers t
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Convergence Exponent of a Singular Series for a Multi–Dimensional Problem

Moscow University Mathematics Bulletin, 2018
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Arkhipova, L. G., Chubarikov, V. N.
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A Convergence exponent for multidimensional continued-fraction algorithms

Journal of Statistical Physics, 1992
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Convergence to a Gaussian limit as the normalization exponent tends to

Statistics & Probability Letters, 1991
Abstract Certain quadratic forms with long-range dependence, normalized by Nd with d > 1 2 , have a non-Gaussian limit, but under further normalization, as d → 1 2 , the limit becomes Gaussian.
Norma Terrin, Murad S. Taqqu
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Convergence Exponent of Pierce Expansion Digit Sequences

open access: yesInternational Journal of Number Theory
In this paper, we investigate the convergence exponent of Pierce expansion digit sequences. We explore some basic properties of the convergence exponent as a real-valued function defined on the closed unit interval, as well as those of the level sets of the function.
Min Woong Ahn
exaly   +3 more sources

Relation between fractal dimension and convergence exponents

Physics Letters A, 1984
Abstract The convergence exponents α and β introduced by Grassberger for the box-counting algorithm are discussed. We show that α (1 + β) is an estimate from above of the fractal dimension and we verify the relation in two cases.
R. Badii, A. Politi
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Convergent Series with Exponents: 10928

The American Mathematical Monthly, 2003
Christopher J. Hillar   +1 more
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The Exponent of Convergence of Poincaré Series

Proceedings of the London Mathematical Society, 1968
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The Exponent of Convergence of Poincaré Series

Journal of the London Mathematical Society, 1976
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