Results 101 to 110 of about 5,146,047 (210)
Analytic functions in a lacunary end of a Riemann surface [PDF]
Let G be an end of a Riemann surface with null boundary and let G ′ be a lacunary end with a ...
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On asymptotics for lacunary partition functions
Abstract We give asymptotic analysis of power series associated with lacunary partition functions. New partition theoretic interpretations of some basic hypergeometric series are offered as examples.
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Lacunary maximal functions on homogeneous groups
20 pages, 1 table, no ...
Aswin Govindan Sheri +2 more
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Lacunary Ideal quasi Cauchy sequences
A real function is lacunary ideal ward continuous if it preserves lacunary ideal quasi Cauchy sequences where a sequence (x(n)) is said to be lacunary ideal quasi Cauchy (or I-theta-quasi Cauchy) when (Delta x(n)) = (x(n+1) - x(n)) is lacunary ideal ...
Esi, Ayhan, Hazarika, Bipan
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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
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Application of f-lacunary statistical convergence to approximation theorems
The concept of f-lacunary statistical convergence which is, in fact, a generalization of lacunary statistical convergence, has been introduced recently by Bhardwaj and Dhawan (Abstr. Appl. Anal. 2016:9365037, 2016).
Vinod K Bhardwaj, Shweta Dhawan
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Statistical Soft Wijsman Convergence
The concept of convergence is a fundamental tool for building or understanding a mathematical structure. In particular, many applied areas of mathematics require the analysis of sets or set-based approximations.
Erdal Bayram
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f-asymptotically lacunary ideal equivalence of double sequences
In this study, we present the notions of f-asymptotically I2 $\mathcal{I}_{2}$-equivalence, strongly f-asymptotically I2 $\mathcal{I}_{2}$-equivalence, f-asymptotically lacunary I2 $\mathcal{I}_{2}$-equivalence, and strongly f-asymptotically lacunary I2 $
Nimet Pancaroǧlu Akın
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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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A new study on the strongly lacunary quasi Cauchy sequences [PDF]
International Conference of Numerical Analysis and Applied Mathematics (ICNAAM) -- SEP 25-30, 2017 -- Thessaloniki, GREECEIn this paper, the concept of a strongly lacunary delta(2) quasi-Cauchy sequence is introduced.
Huseyin Kaplan +3 more
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