Results 221 to 230 of about 9,982 (264)

Modulus of Continuity and Modulus of Smoothness related to the Deformed Hankel Transform

Results in Mathematics, 2021
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Selma Negzaoui
exaly   +3 more sources

Modulus of continuity and Lipschitz approximation

Journal of Mathematical Analysis and Applications, 2018
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Liu, Luofei, Jiang, Yan
exaly   +3 more sources

Estimates for the modulus of continuity in the Jacobi frame

Journal of Approximation Theory, 2022
A characterization of the modulus of continuity in the Jacobi frame with specific constants is establihed. It is used to provide estimates for the rate of convergence of Jacobi-Korovkin operators. Some known results are also improved.
Jorge Bustamante, Juán Jesús Merino-García, José María Quesada   +2 more
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On the Moments of the Modulus of Continuity of Itô Processes

Stochastic Analysis and Applications, 2009
The modulus of continuity of a stochastic process is a random element for any fixed mesh size. We provide upper bounds for the moments of the modulus of continuity of Ito processes with possibly unbounded coefficients, starting from the special case of Brownian motion.
NAPPO, Giovanna, FISCHER MARKUS
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A Continuous Modulus of Continuity

The American Mathematical Monthly, 1983
(1983). A Continuous Modulus of Continuity. The American Mathematical Monthly: Vol. 90, No. 2, pp. 126-127.
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Modulus of Continuity of Piecewise Analytic Functions

Mathematical Notes, 2003
Conditions under which the modulus of continuity \(\omega(f; \delta)\) of a piece-wise real-analytic function \(f : [a, b] \rightarrow {\mathbb R}\) becomes analytic at zero are found. The results obtained are of the following type. Theorem 1. Let \(f\) be piece-wise real-analytic on \([a, b]\). If \[ \sup_{x\in D_{N}} d(x) < \sup_{x\in M\setminus D_{N}
Dovgosheĭ, A. A., Potemkina, L. L.
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The modulus of continuity in Lp

Mathematical Notes of the Academy of Sciences of the USSR, 1987
Let \(1\leq p\leq \infty\), \(L_ p\) be the space of 1-periodic functions f(x) with the norm \(\| f\|_ p=(\int^{1}_{0}| f(x)| \;pdx)^{1/p}\) \(1\leq ...
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On the Modulus of Continuity of Solutions to the n-Laplace Equation

Journal of Elliptic and Parabolic Equations, 2015
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Alberico, Angela, CIANCHI, ANDREA, Sbordone, Carlo   +2 more
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The Modulus of Continuity of a Measure with Finite Energy

Computational Methods and Function Theory, 2007
Let \(n\geq 1\) and \(h:(0,1)\rightarrow (0,\infty )\) be a function such that \( r^{n+1}h(r)\) is increasing and bounded, and \(\int_{0}^{1}h(r)\,dr=\infty \). A kernel \(H\) is defined on \(\mathbb{R}^{n}\) by \(H(x)=\int_{| x| }^{1}h(r)\,dr\) when \(\left| x\right| \leq 1/2\) and by \( H(x)=H(x_{0})\) when \(\left| x\right| >\left| x_{0}\right| =1/2\
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