Results 271 to 280 of about 173,303,186 (294)
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Space of Functions with Growths Tempered by a Modulus of Continuity
2017214
Cabrera, I. J. +3 more
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Mathematics of the USSR-Sbornik, 1985
Let G be a set, S its subset, \(\omega:[0,+\infty)\to [0,+\infty)\) an increasing function with \(\omega(0)=(0)\) and \(\omega(\delta_ 1+\delta_ 2)\leq \omega(\delta_ 1)+\omega(\delta_ 2)\) for all \(\delta_ 1,\delta_ 2>0\). For any \(f:G\to {\mathbb{C}}\) put \(\omega_{S,f}(\delta)=^{def}\sup \{| f(\zeta)-f(z)|:z,\zeta \in S,\quad | \zeta -z| \leq ...
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Let G be a set, S its subset, \(\omega:[0,+\infty)\to [0,+\infty)\) an increasing function with \(\omega(0)=(0)\) and \(\omega(\delta_ 1+\delta_ 2)\leq \omega(\delta_ 1)+\omega(\delta_ 2)\) for all \(\delta_ 1,\delta_ 2>0\). For any \(f:G\to {\mathbb{C}}\) put \(\omega_{S,f}(\delta)=^{def}\sup \{| f(\zeta)-f(z)|:z,\zeta \in S,\quad | \zeta -z| \leq ...
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Modulus of Continuity for Peierls’s Barrier
1987For an exact area preserving monotone twist diffeomorphism with a uniform lower bound β for the amount of twisting, we will show that Peierls’s barrier satisfies $$ \left| {{P_{p/q}}\left( \xi \right) - {P_\omega }\left( \xi \right)} \right| \leqslant C\left( {{q^{ - 1}} + \left| {\omega q - p} \right|} \right) $$ , where C = (1200)cotβ.
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The generalized modulus of continuity and wavelets
1994Over 20 years ago I introduced a flexible instrument to measure regularity of functions on Euclidean space which I called the generalized modulus of continuity or, m-modulus, with m denoting an arbitrary bounded complex measure on n-space whose Fourier transform vanishes at the origin.
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Modulus of continuity for continuous additive functional
Zeitschrift f�r Wahrscheinlichkeitstheorie und Verwandte Gebiete, 1972openaire +1 more source
On variation functions and their moduli of continuity
Journal of Mathematical Analysis and Applications, 2020Simon Breneis
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On the modulus of continuity for starlike mappings
2002Summary: For a conformal mapping of the unit disk onto a starlike domain with boundary in a given annulus we derive an estimate for the modulus of continuity of the boundary correspondence function. The result is in some sense asymptotically sharp.
Gaier, Dieter, Kühnau, Reiner
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Characterising Extended Lipschitz Type Conditions with Moduli of Continuity
Results in Mathematics, 2021Arran Fernandez +2 more
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