Results 11 to 20 of about 2,175,773 (278)
Almost Everywhere Convergence of Orthogonal Series Revisited
Journal of Mathematical Analysis and Applications, 1994 We deal with single and double orthogonal series and give sufficient conditions which ensure their convergence almost everywhere. Among others, we prove that if \[ \sum^ \infty_{j= 3} \sum^ \infty_{k= 3} a_{jk}^ 2\log j\log k\log^ 2_ +(1/a^ 2_{jk})
Moricz, F., Tandori, K.
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Almost everywhere convergence of dyadic partial sums of Fourier series for almost periodic functions [PDF]
, 2009 It is a classical result that for a function \(f\) \(\in\) L\(^p\)(\(\char{bbold10}{0x54}\)), dyadic partial sums of the Fourier series of \(f\) converge almost everywhere for \(p\) \(\in\) (1, \(\infty\)). In 1968, E. A.
Bailey, Andrew David
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Almost-everywhere convergence and polynomials
Journal of Modern Dynamics, 2008 6 ...
Boshernitzan, Michael, Wierdl, Mate
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Almost everywhere convergence of inverse Fourier transforms [PDF]
Proceedings of the American Mathematical Society, 2005 We show that if log ( 2
Colzani, L, Meaney, C, PRESTINI, ELENA
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Noncommutative strong maximals and almost uniform convergence in several directions
Forum of Mathematics, Sigma, 2020 Our first result is a noncommutative form of the Jessen-Marcinkiewicz-Zygmund theorem for the maximal limit of multiparametric martingales or ergodic means.
José M. Conde-Alonso +2 more
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On almost everywhere convergence
Monatshefte f�r Mathematik, 1993 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Meaney, C., Prestini, E.
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Almost everywhere convergence for sequences of continuous functions [PDF]
Proceedings of the American Mathematical Society, 1975 The main result in this paper is the following theorem. Theorem 1.1. Let { y
Schrader, K., Umamaheswaram, S.
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A note about almost uniform convergence on D-poset of intuitionistic fuzzy sets [PDF]
Notes on IFSThe aim of this contribution is studying the almost uniform convergence on D-poset of intuitionistic fuzzy sets. We prove the connection between almost everywhere convergence of random variables in Kolmogorov probability space and almost uniform ...
Katarína Čunderlíková
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On almost-everywhere convergence of inverse spherical transforms [PDF]
Pacific Journal of Mathematics, 1995 Suppose that \(G\) is a noncompact, connected, semisimple Lie group with finite center and real rank one, and with a maximal compact subgroup \(K\). We assume that an Iwasawa decomposition \(G=ANK\) is fixed. Let \({\mathcal A}\) denote the Lie algebra of \(A\), so that \({\mathcal A}\) is isomorphic to the real line.
Meaney, Christopher, Prestini, Elena
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Convergence Almost Everywhere and Divergence Everywhere of Taylor and Dirichlet Series
Real Analysis Exchange, 2004 Nine theorems are proved. The following ones are typical. Theorem 3.2. There exists a Dirichlet series \[ f(x):= \sum^\infty_{n=1} a_n n^{-s} \] with convergence and boundedness in the half-plane \(\mathbb{C}_0:=\{s\in\mathbb{C}:\text{Re}(s)> 0\}\), and such that \(\sum a_n n^{it}\) diverges for each \(t\in\mathbb{R}\). Theorem 5.3. Let \((a_n\geq 1)\)
Bayart, F. +2 more
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