نتایج جستجو برای: the m almost everywhere convergence

تعداد نتایج: 16134208  

Journal: :Transactions of the American Mathematical Society 2004

Journal: :Journal of Mathematical Analysis and Applications 2003

1997
Roger L. Jones

In this paper we establish a variety or results in ergodic theory by using techniques from probability and analysis. We discuss divergence of operators, including strong sweeping out and Bourgain's entropy method. We consider square functions, oscillation operators, and variational operators for ergodic averages. We also consider almost everywhere convergence of convo-lution powers.

2010
MICHAEL CHRIST

In Rn define (TXirf)~(£) = /(£)(! k_1í2l)+If n > 3, A > ¿(n-l)/(n+l)and2 and the associated maximal operators are r;/(x) = suP|(/-(i-Ki2)i)-|(x). r>0 It is conjectured that, when A > 0, T\ is bounded on Lp if and only if pó(A) < p < Po(A), where po(A)...

2011
KÁROLY NAGY

In the present paper we prove the a.e. convergence of Fejér means of integrable functions with respect to the two-dimensional representative product systems on a bounded compact totally disconnected group provided that the set of indices is in a cone-like set.

2014
Liurui Deng Bolin Ma Chuanzhi Bai Anthony Carbery Jose L. Rubio Luis Vega

and Applied Analysis 3 Lemma 4. For λ > 0, one has 󵄩󵄩󵄩󵄩󵄩 K δ,l,j λ f (x) 󵄩󵄩󵄩󵄩󵄩 2 2 ≤ C2 −2M(j+l) δ 2M󵄩󵄩󵄩󵄩f 󵄩󵄩󵄩󵄩 2 2 , (19) where the constant C is independent of λ and δ. Proof. With the method similar to the proof of Lemma 4 in [9], we write h(t) = φ(t) − φ(2t) and expandm into a Taylor series around λt. Then, ?̂? δ,l,j λ (t) = ∫m δ (λ(t − 2 −(j+l) δ 2 r λ )) ĥ (r) dr = ∫m δ (λt − 2 −(j+l) δ 2 ...

Journal: :Theor. Comput. Sci. 1993
Eric Allender Richard Beigel Ulrich Hertrampf Steven Homer

A preliminary version of this work appeared as [2]. y Supported in part by National Science Foundation grant CCR-9000045. Some of this research was performed while the author was a visiting professor at Institut f ur Informatik, Universit at W urzburg, D-8700 W urzburg, Federal Republic of Germany. z Supported in part by the National Science Foundation grants CCR-8808949 and CCR-8958528. Wo...

Journal: :Math. Log. Q. 2007
Stephen G. Simpson

We examine the concept of almost everywhere domination from the viewpoint of mass problems. Let AED and MLR be the set of reals which are almost everywhere dominating and Martin-Löf random, respectively. Let b1, b2, b3 be the degrees of unsolvability of the mass problems associated with the sets AED, MLR×AED, MLR∩AED respectively. Let Pw be the lattice of degrees of unsolvability of mass proble...

Journal: :Applied and Computational Harmonic Analysis 2000

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