Results 1 to 10 of about 94,079 (317)
Uniform Modulus of Continuity of Random Fields [PDF]
A sufficient condition for the uniform modulus of continuity of a random field $X = \{X(t), t \in \R^N\}$ is provided. The result is applicable to random fields with heavy-tailed distribution such as stable random fields.
Yimin Xiao
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Functions with a concave modulus of continuity [PDF]
In [1], C. Goffman proved that, if σ \sigma is a modulus of continuity, then the set of all functions f in C [ 0 , 1 ] C[0,1] such that m ( { x : f ( x ) = g ( x ) } )
Helen E. White
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The paper deals with the problem of approximation in the uniform metric of $W^{1}H_{\omega}$ classes using one of the classical linear summation methods for Fourier series given by a set of functions of a natural argument, namely, using the Abel-Poisson ...
Yu.I. Kharkevych, T.A. Stepaniuk
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Functions of Bounded kth p-Variation and Continuity Modulus [PDF]
A scale of spaces exists connecting the class of functions of bounded kth p-variation in the sense of Riesz-Merentes with the Sobolev space of functions with p-integrable kth derivative.
Odalis Mejía, Pilar Silvestre
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On the Integral Modulus of Continuity of Fourier Series III
We obtain an estimate for the integral modulus of continuity of orderk of Fourier series with coefficients satisfying:a v →0 and Σ v=1 ∞ v 2|Δ2(a v /v)|
Babu RAM
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Modulus of continuity of Kerov transition measure for continual Young diagrams [PDF]
The transition measure is a foundational concept introduced by Sergey Kerov to represent the shape of a Young diagram as a centered probability measure on the real line. Over a period of decades the transition measure turned out to be an invaluable tool for many problems of the asymptotic representation theory of the symmetric groups. Kerov also showed
Piotr Śniady
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Boundary modulus of continuity and quasiconformal mappings
In [the reviewer and \textit{R. Näkki}, J. Lond. Math. Soc., II. Ser. 44, No. 2, 339--350 (1991; Zbl 0755.30026)] it was shown that if in a bounded domain \(D\) a quasiconformal mapping \(f:D \rightarrow \mathbb{R}^n\), continuous in \(\overline{D}\), satisfies \[ |f(x) - f(y)| \leq M|x-y|^{\alpha}\quad\text{for all}\quad x,y \in \partial D, \] then \[
Miloš Arsenović +2 more
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The boundary modulus of continuity of harmonic functions [PDF]
Elgin Johnston
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Two sharp inequalities for operators in a Hilbert space
In this paper we obtained generalisations of the L. V. Taikov’s and N. Ainulloev’s sharp inequalities, which estimate a norm of function's first-order derivative (L. V. Taikov) and a norm of function's second-order derivative (N.
N.O. Kriachko
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Coefficients of multiple Fourier-Haar series and variational modulus of continuity
In this paper, we introduce the concept of a variational modulus of continuity for functions of several variables, give an estimate for the sum of the coefficients of a multiple Fourier-Haar series in terms of the variational modulus of continuity, and ...
T.B. Akhazhanov +3 more
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