Results 1 to 10 of about 547,685 (281)
On Fractional Smoothness of Modulus of Functions
Annals of Applied Mathematics, 2021 We consider the Nemytskii operators $u\to |u|$ and $u\to u^{\pm}$ in a bounded domain $\Omega$ with $C^2$ boundary.
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New MAX Phase Compound Mo2TiAlC2: First-principles Study
, 2016 A theoretical study of Mo2TiAlC2 compound belonging to the MAX phases has been performed by using the firstprinciples pseudopotential plane-wave method within the generalized gradient approximation.
Ali, M. A. +4 more
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The Maximum Modulus Principle for CR Functions [PDF]
Proceedings of the American Mathematical Society, 1986 Let M M be a CR submanifold of C n {{\mathbf {C}}^n} without extreme points. Then, the modulus of any CR function on M M cannot have a strong local maximum at any point of M M .
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On Neutrosophic Normed Spaces of I-Convergence DiferenceSequences Defned by Modulus Function [PDF]
Neutrosophic Sets and SystemsIn this paper, we introduce the neutrosophic I-convergent difference sequence spaces I(Y) (∆) (f ) and I0(Y) (∆) (f ) defined by modulus function.
Vakeel A. Khan, Mohammad Arshad
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Modulus of continuity of operator functions [PDF]
St. Petersburg Mathematical Journal, 2009 Summary: Let \(A\) and \(B\) be bounded selfadjoint operators on a separable Hilbert space, and let \(f\) be a continuous function defined on an interval \( [a,b]\) containing the spectra of \(A\) and \(B\). If \(\omega _f\) denotes the modulus of continuity of \(f\), then \[ \| f(A)-f(B)\| \leq 4\Big[\log\Big(\frac{b-a}{\| A-B\|}+1\Big)+1\Big]^2 \cdot
Farforovskaya, Yu. B., Nikolskaya, L.
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On generalized difference sequence spaces of fuzzy numbers - doi: 10.4025/actascitechnol.v35i1.15566
Acta Scientiarum: Technology, 2013 The idea of difference sequence space was introduced by Kizmaz (1981) and this concept was generalized by Tripathy and Esi (2006). In this article we introduced the paranormed sequence spaces cF(f,Λ,Δm,p), (f,Λ,Δm,p) and (f,Λ,Δm,p) of fuzzy numbers ...
Binod Chandra Tripathy, Shyamal Debnath
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Strongly $(\eta ,\omega )$-convex functions with nonnegative modulus [PDF]
Journal of Inequalities and Applications, 2020 AbstractWe introduce a new class of functions called strongly $(\eta,\omega)$(η,ω)-convex functions. This class of functions generalizes some recently introduced notions of convexity, namely, the η-convex functions and strongly η-convex functions. We also establish inequalities of the Hermite–Hadamard–Fejér’s type, which generalize results of Delavar ...
Ana M. Tameru +2 more
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Strongly (Vλ,A,P) ‐ summable sequence spaces defined by a modulus
Mathematical Modelling and Analysis, 2007 We introduce the strongly (Vλ,A,p) ‐ summable sequences and give the relation between the spaces of strongly (Vλ,A,p) ‐ summable sequences and strongly (Vλ,A,p) ‐ summable sequences with respect to a modulus function when A = (α ik ) is an infinite ...
Tunay Bilgin, Yilmaz Altun
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The minimal growth of entire functions with given zeros along unbounded sets
Математичні Студії, 2020 Let $l$ be a continuous function on $\mathbb{R}$ increasing to $+\infty$, and $\varphi$ be a positive function on $\mathbb{R}$. We proved that the condition $$ \varliminf_{x\to+\infty}\frac{\varphi(\ln[x])}{\ln x}>0 $$ is necessary and sufficient in ...
I. V. Andrusyak, P.V. Filevych
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Cumhuriyet Science Journal, 2023 Let f be any modulus function. We prove that the classes of strongly deferred Cesàro convergent sequences defined by f and deferred statistical convergent sequences are equivalent if the sequence is f-deferred uniformly integrable.
Mustafa Yıldırım, Cemal Belen
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