Relation between Dirichlet kernels with respect to Vilenkin-like systems. [PDF]
In this paper we discuss the relation between Dirrichlet-kernels with respect to Vilenkin an Vilenkin-like systems. This relation gives a useful tool in field of approximation theory on compact totally disconnected Abelian ...
Blahota, István
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Pointwise Convergence of the Fejér Means of Functions on Unbounded Vilenkin Groups [PDF]
, 1999 In this paper we prove that for a function f∈Lp(Gm) where ...
Gát, G., G. Gát
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Approximation by $T$ means with respect to Vilenkin system in Lebesgue spaces and Lipschitz classes [PDF]
In this paper we present and prove some new results concerning approximation properties of $T$ means with respect to the Vilenkin system in Lebesgue spaces and Lipschitz classes for any $1\leq ...
Areshidze, N. +3 more
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Genetic outline of the hermeneutics of the diseases connection phenomenon in human. [PDF]
Vavilovskii Zhurnal Genet Selektsii, 2023 Bragina EY, Puzyrev VP.
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Shift invariant space and FMRA on Vilenkin group
, 2022 We construct the spectrum for a shift invariant space on Vilenkin group. We prove the results related to spectrum and Frame multiresolution analysis for Cantor dyadic group and Vilenkin group.Comment: 15 Pages.
Singh, Divya, Mahapatra, Prasadini
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When practice needs more research: the nature and nurture of mathematical giftedness. [PDF]
ZDM, 2021 Leikin R.
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Littlewood-Paley and Multiplier Theorems for Vilenkin-Fourier Series
, 1994 Let S2jf be the 2j-th partial sum of the Vilenkin-Fourier series of f ∊ L1, and set S2-1f = 0. For , we show that the ratiois contained between two bounds (independent of f) .
Wo-Sang Young
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100 years of mathematical cosmology: Models, theories and problems, Part B. [PDF]
Philos Trans A Math Phys Eng Sci, 2022 Cotsakis S, Yefremov AP.
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ON CONVERGENCE OF THE FOURIER DOUBLE SERIES WITH RESPECT TO THE VILENKIN SYSTEMS
Proceedings of the YSU A: Physical and Mathematical Sciences, 2018 Let $ \{ W_k (x) \} _{k = 0}^{\infty} $ be either unbounded or bounded Vilenkin system. Then, for each $ 0 < \varepsilon < 1 $, there exist a measurable set $ E \subset [0,1)^2 $ of measure $ |E| > 1 \mathclose{-} \varepsilon $, and a subset of natural numbers $ \Gamma $ of density 1 such that for any function $ f(x,y) \in L^1 (E) $ there ...
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Vilenkin–Lebesgue points and summations of bounded multi-dimensional Vilenkin–Fourier series
In 2017, Weisz introduced the concept of $$\omega $$ ω
Máté Szilveszter +2 more
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