Results 81 to 90 of about 374 (176)
Lacunary maximal functions on homogeneous groups
20 pages, 1 table, no ...
Aswin Govindan Sheri +2 more
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Lacunary strong A -convergence sequence spaces defined by a sequence of moduli
The definition of lacunary strong A-convergence to a modulus is extended to a definition of lacunary strong A -convergence with respect to a sequence of moduli.
AYHAN ESI
doaj
On the (delta,f)-lacunary statistical convergence of the functions
In this paper, we introduce the concept of ?f -lacunary statistical convergence for a ?-measurable real-valued function defined on time scale, where f is an unbounded modulus. Our motivation here is that this definition includes many well-known concepts which already exist in the literature.
SÖZBİR, Bayram +2 more
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On an Asymptotic Property of Dirichlet Kernels
The main object of our study is the Dirichlet kernel. The properties of this trigonometric polynomial — the sum of cosines of multiple arcs — are of undoubted interest in the theory of trigonometric series.
E. D. Alferova +2 more
doaj +1 more source
A version of the Uncertainty Principle for functions with lacunary Fourier transforms
Zygmund proved that if a function \(f\in L^2([0,1])\) has a lacunary Fourier series then, for any \(E\subset L^2([0,1])\) having positive measure, one has \(\| f\chi_E\| _2\geq C\| f\| _2\) in which \(C\) depends on \(E\) and on the lacunary support of the set of Fourier coefficients of \(f\).
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Maximal Functions for Lacunary Dilation Structures
If mu is a smooth density on a hypersurface in R^d whose curvature never vanishes to infinite order, and A is a d-by-d matrix whose eigenvalues all have absolute value greater than 1, then the maximal function given by convolving f with dilates of mu by powers of A, and taking the maximum, is bounded from a corresponding version of H^1 to weak L^1.
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Bounds for Lacunary Bilinear Spherical and Triangle Maximal Functions
We prove $L^p\times L^q\rightarrow L^r$ bounds for certain lacunary bilinear maximal averaging operators with parameters satisfying the Hölder relation $1/p+1/q=1/r$. The boundedness region that we get contains at least the interior of the Hölder boundedness region of the associated single scale bilinear averaging operator.
Tainara Borges, Benjamin Foster
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$f$-Asymptotically $\mathcal{I}_{\sigma\theta}$-Equivalence of Real Sequences
In this manuscript, we present the ideas of asymptotically $[{\mathcal{I}_{\sigma\theta}}]$-equivalence, asymptotically ${\mathcal{I}_{\sigma\theta}}(f)$-equivalence, asymptotically $[{\mathcal{I}_{\sigma\theta}}(f)]$-equivalence and asymptotically ...
Erdinç Dundar, Nimet Akın
doaj
Exponential Tail Estimates for Lacunary Trigonometric Series
We establish precise exponential tail estimates for lacunary trigonometric sums of the form fN(x)=∑k=1Nckcos(2πnkx), under the Hadamard gap condition.
Maria Rosaria Formica +2 more
doaj +1 more source
A {Co9}-Added Polyoxometalate for Efficient Visible-Light-Driven Hydrogen Evolution. [PDF]
Wang ZW, Yang GY.
europepmc +1 more source

