Results 41 to 50 of about 9,034,037 (147)
Fourier transforms of Lipschitz functions on certain Lie groups
International Journal of Mathematics and Mathematical Sciences, Volume 27, Issue 7, Page 439-448, 2001., 2001 We study the order of magnitude of the Fourier transforms of certain Lipschitz functions on the special linear group of real matrices of order two.
M. S. Younis
wiley +1 more source
Spectral Interpretation and Applications of Decision Diagrams
VLSI Design, Volume 11, Issue 2, Page 85-105, 2000., 2000 Different Decision Diagrams (DDs) for representation of discrete functions are discussed. DDs can be derived by applying some reduction rules to Decision Trees (DTs) which in turn are graphical representations of some function expressions for discrete functions.
Bogdan J. Falkowski +1 more
wiley +1 more source
Optimal Calculation of ODF With the Canonical Normal Distribution on the Rotation Group
Texture, Stress, and Microstructure, Volume 33, Issue 1-4, Page 337-341, 1999., 1999 Macroscopic physical properties of most polycrystalline materials are controlled by orientation distribution of their grains. The orientation distribution function (ODF) of a polycrystal is seldom if ever determined directly from an experiment. Usually experimental data are represented by a set of pole figures (PFs), these latter are some integral ...
T. I. Savyolova +2 more
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Strong Convergence Theorem for Vilenkin–Fourier Series [PDF]
, 2000 The so-called Vilenkin systems and the Hardy spaces Hp ...
Simon, Péter
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Normal Distribution on the Rotation Group So(3)
Texture, Stress, and Microstructure, Volume 29, Issue 3-4, Page 201-233, 1997., 1995 We study the normal distribution on the rotation group SO(3). If we take as the normal distribution on the rotation group the distribution defined by the central limit theorem in Parthasarathy (1964) rather than the distribution with density analogous to the normal distribution in Eucledian space, then its density will be different from the usual (1 ...
Dmitry I. Nikolayev, Tatjana I. Savyolov
wiley +1 more source
The l2-order of magnitude of vilenkin-fourier coefficients [PDF]
, 1996 Let G be a compact, metrizable, zero-dimensional, abelian gruop, i.e ., a Vilenkin group. It is well known ([2], [6] for example) that if f belongs to the Lipschitz class Lip (∝, p, G), 0 ≤ ∝ ≤ 1, 1 and lt; p ≤ 2, then its Fourier transform f belongs
Younis, Mohammed S.
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On the Nörlund means of Vilenkin-Fourier series [PDF]
, 2015 summary:We prove and discuss some new $( H_{p},L_{p})$-type inequalities of weighted maximal operators of Vilenkin-Nörlund means with non-increasing coefficients $\{q_{k}\colon k\geq 0\} $. These results are the best possible in a special sense.
Blahota, István, +5 more
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On approximation by tight wavelet frames on Vilenkin groups
, 2023 We consider the approximate properties of tight wavelet frames on Vilenkin group $G$. Let $\{G_n\}_{n\in \mathbb{Z} }$ be a main chain of subgroups, $X$ be a set of characters. We define a step function $λ(χ)$ that is constant on cosets ${G}_n^\bot\setminus{G}_{n-1}^\bot$ by equalities $λ({G}_n^\bot\setminus{G}_{n-1}^\bot)=λ_n>0$ for which $\sum ...
Lukomskii, Sergey +2 more
openaire +2 more sources
Antea Group Archeologie 2019/200
, 2020 In opdracht van J.A. Rodenburg B.V. heeft Antea Group in november 2019 een archeologisch booronderzoek uitgevoerd op een perceel nabij de Denariusstraat 19 te Oosterhout.
Koopmanschap, Dr. H.J.L.C. (Antea Group) +3 more
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Vilenkin-Fourier series in variable Lebesgue spaces
, 2023 Adamadze D, Kopaliani T. Vilenkin-Fourier series in variable Lebesgue spaces. Mathematical Inequalities & Applications . 2023;26(4):977-993.Let $S_{n}f$ be the $n$th partial sum of the Vilenkin-Fourier series of $f\in L^{1}(G).$ For ...
Adamadze, Daviti ; https://orcid.org/ +1 more
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