Results 171 to 180 of about 3,272,186 (195)
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, 2017
We obtain sufficient conditions for convergence (almost everywhere) of multiple trigonometric Fourier series of functions f in L_2 in terms of Weyl multipliers. We consider the case where rectangular partial sums of Fourier series S _n(x; f) have indices
I. L. Bloshanskii +2 more
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We obtain sufficient conditions for convergence (almost everywhere) of multiple trigonometric Fourier series of functions f in L_2 in terms of Weyl multipliers. We consider the case where rectangular partial sums of Fourier series S _n(x; f) have indices
I. L. Bloshanskii +2 more
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The lonely runner problem for lacunary sequences
Discrete Mathematics, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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An approximation property of lacunary sequences
Israel Journal of Mathematics, 2009zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Lacunary sequences and conditional independence
Acta Mathematica Hungarica, 1995The following interesting structural theorem is proved: let \(\{X_n\}\) be an arbitrary (not necessarily tight) sequence of real random variables (r.v.) with tail \(\sigma\)-field \(\mathcal I\); then, after a suitable enlargement of the basic probability space, one can find a subsequence \(\{X_{n_k}\}\) and a sequence of r.v. \(\{Y_k\}\) such that the
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Fractals
The Tribonacci sequence, an extension of the Fibonacci sequence, exhibits rapid growth and a distinctive recursive structure. It plays a significant role in algebra, combinatorics, number theory, dynamical systems, and fractal geometry.
D. Baleanu +4 more
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The Tribonacci sequence, an extension of the Fibonacci sequence, exhibits rapid growth and a distinctive recursive structure. It plays a significant role in algebra, combinatorics, number theory, dynamical systems, and fractal geometry.
D. Baleanu +4 more
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Optimal bound for the discrepancies of lacunary sequences
Acta Arithmetica, 2013The law of the iterated logarithm for discrepancies of lacunary sequences is studies. An optimal bound is given under very mild Diophantine type condition.
Christoph Aistleitner +2 more
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LACUNARY STATISTICAL CONVERGENCE OF COMPLEX UNCERTAIN SEQUENCE
2019This study introduces the concepts of lacunary statistical convergence of complex uncertain sequences: lacunary statistical convergence almost surely (S..a.s.), lacunary statistical convergence in measure, lacunary statistical convergence in mean, lacunary statistical convergence in distribution and lacunary statistically convergence uniformly almost ...
Kişi, Ömer +2 more
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$$\mu $$μ-statistical convergent double lacunary sequence spaces
, 2015S. Sharma, A. Esi
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