MAXIMAL FUNCTION

Dec 9, 16
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  • www.sciencedirect.com/science/article/pii/0021904585901029SimilarJOURNAL OF APPROXIMATION THEORY 43, 231-270 (1985) Local Sharp
  • www.ams.org/tran/1972-165-00/. /S0002-9947-1972-0293384-6.pdfSimilarthe case whenp = l orp = oo, a weighted definition of the maximal function, and
  • https://en.wikipedia.org/wiki/Hardy–Littlewood_maximal_functionCachedSimilarJump to: navigation, search. In mathematics, the Hardy–Littlewood maximal operator M is a significant non-linear operator used in real analysis and harmonic analysis.
  • users.jyu.fi/~miparvia/Opetus/HarmonicAnalysis/1lecture.pdfCachedSimilarRegularity of PDEs: Hardy-Littlewood maximal function, ap- proximation by
  • These definitions give maximal functions that are equivalent with two-sided
  • math.umn.edu/~svitlana/nonsymmetric9.pdfCachedSimilarWe establish square function/non-tangential maximal function estimates for so-
  • https://www.math.wisc.edu/~seeger/papers/ghs-aim.psCachedSimilarfor the maximal function supi |F−1[mi bf]| and related bounds for maxi- .
  • arxiv.org/abs/1212.2661CachedSimilarDec 11, 2012 . Abstract: It is shown that the Hardy-Littlewood maximal function associated to the
  • https://www.math.ntnu.no/~eugenia/Teaching/TMA4225/. /lec15.pdfCachedthe so-called maximal function of Hardy and Littlewood. Definition. Let f ∈ L1(R),
  • https://faculty.missouri.edu/~grafakosl/preprints/peak.pdfCachedLittlewood maximal function on R1 is obtained for the class of all “peak-shaped”
  • https://www.math.tecnico.ulisboa.pt/~parissis/preprints/polmaximal.pdfMaximal function, Polynomial curve, parabolic dilations, semigroup of operators.
  • The first is to consider "dyadic" analogues of the maximal function and sharp
  • mathoverflow.net/. /cricket-and-the-hardy-littlewod-maximal-functionCachedSimilarMar 18, 2015 . I'v read somewhere that one motivation for Hardy to define his maximal function
  • www.math.ualberta.ca/~dfeng/JFA07.pdfCachedSimilarThe purpose of this paper is to study the maximal function in the weighted spaces
  • math.biu.ac.il/~lernera/jfaa1.pdfCachedSimilarA weighted norm inequality for the local sharp maximal function M# λ f is proved.
  • www.springer.com/cda/content/document/. /9781493911936-c1.pdf?. SimilarMaximal Functions, Fourier Transform, and Distributions. We have already seen
  • epubl.ltu.se/1402-1544/2005/08/LTU-DT-0508-SE.pdfAn Lp analogue of the Fefferman-Stein maximal function and the corresponding
  • www.emis.de/journals/AASF/Vol24/buckley.pdfCachedSimilarThe action of M on some other Euclidean function spaces, such as BMO and .
  • https://www.jstor.org/stable/2374340A REMARK ON THE MAXIMAL FUNCTION FOR MEASURES. IN Rn. By PETER
  • www.acadsci.fi/mathematica/Vol40/vol40pp109-133.pdfCachedSimilarThe centered Hardy–Littlewood maximal function of f : Rn → R is defined by .
  • https://www.math.ucdavis.edu/~hunter/. /ch5_measure_notes.pdfCachedSimilargrable function f. To prove the theorem, we will introduce the maximal function of
  • https://markhkim.com/uploads/. /su14-maximal-function-theory.pdfCachedof open questions surrounding the maximal function conjectures. Contents. 1. .
  • www.math.unm.edu/~crisp/courses/. /MaximalFunction-Jim.pdfCachedSimilarRearrangement of Maximal Functions Math 565 Presentation for . maximal
  • matwbn.icm.edu.pl/ksiazki/sm/sm119/sm11932.pdfCachedSimilarmaximal function of a distribution in these weighted spaces. 1. Introduction. We
  • fourier.math.uoc.gr/~mitsis/article/5060.pdfCachedSimilarSTRONG MAXIMAL FUNCTION. THEMIS MITSIS. Abstract. We prove the natural
  • www.math.uchicago.edu/~may/VIGRE/VIGRE2005/Fefferman.pdfCachedSimilarMaximal Functions in Analysis. Robert Fefferman. June 20, 2005. The University
  • https://math.aalto.fi/~jkkinnun/papers/imj.pdfCachedOF A SOBOLEV FUNCTION. Juha Kinnunen. Abstract. We prove that the Hardy–
  • math.tkk.fi/~ttkuusi/harm10/lecturenote.pdfSimilarOct 14, 2010 . Hardy-Littlewood maximal function. Definition 2.1. Let f ∈ L1 loc(Rn) and m a
  • grupo.us.es/anaresba/trabajos/carlosperez/39.pdfCachedSimilarthe Hardy–Littlewood maximal function which we denote by MX , where X is
  • www.math.ucla.edu/~tao/247a.1.06f/notes3.pdfCachedSimilarThis in turn leads to the pointwise inequality bounding the dyadic maximal
  • https://en.wikipedia.org/wiki/Maximal_function
  • sierra.nmsu.edu/. /The%20Hardy- Littlewood%20Maximal%20Function%20on%20L(p, . CachedSimilarL(p, q) associated with the measure space (R", w(x)dx)i The Hardy-Littlewood
  • math.stackexchange.com/. /prove-that-the-hardy-littlewood-maximal- function-is-bounded-above-and-belowCachedSimilarNov 20, 2014 . Let f : R d → R ∗ be measurable. Let f ∗ denote the Hardy-Littlewood maximal
  • math.stackexchange.com/. /lower-bound-for-the-hardy-littlewood-maximal- function-implies-it-is-not-integrabCachedSimilarDec 6, 2012 . Let f be an integral function on R d such that ‖ f ‖ L 1 = 1 and let f ∗ by the
  • https://projecteuclid.org/euclid.aop/1176996184A variant of the ergodic maximal function is studied. This maximal function
  • www.pnas.org/content/73/8/2547.full.pdfSimilar(harmonic functions/restricted and admissible convergence). ELIAS M. STEIN .
  • webpersonal.uma.es/. /ForzaniMartinReyesOmbrosi(Web).pdfCachedSimilarthe one-sided Hardy-Littlewood maximal function in dimension two is of weak- .
  • https://en.wikipedia.org/wiki/Maximal_functionCachedSimilarMaximal functions appear in many forms in harmonic analysis (an area of mathematics). One of the most important of these is the Hardy–Littlewood maximal function.
  • https://www.ncbi.nlm.nih.gov/pmc/articles/PMC430482/Nagel A, Riviere N, Wainger S. A maximal function associated to the curve (t, t).
  • https://www.uam.es/personal_pdi/ciencias/martell/. /sharp.pdfCachedSimilarlook like approximations of the identity, new sharp maximal functions are
  • users.math.msu.edu/users/charlesb/Notes/DuoChapter2.pdfCachedSimilarOct 25, 2013 . 4 Hardy-Littlewood Maximal Function. 8. 5 Dyadic Maximal Function. 11. 6 Weak
  • math.iisc.ernet.in/~eprints/veluan.pdfCachedSimilarWe also define a maximal function and use it to prove the almost everywhere . In
  • The Hardy -Littlewood Maximal Function and Nontangential Convergence of
  • https://www.diva-portal.org/smash/get/diva2. /FULLTEXT01.pdfCachedmaximal function due to Riesz, Wiener, Here and Stein are valid. . K ey words
  • https://www.math.kth.se/mazya/frames/. /maligranda2.pdfCachedSimilarThe Riesz-Wiener and the Stein-Herz estimates of the maximal function. Lech
  • www.pitt.edu/~hajlasz/Notatki/Harmonic%20Analysis2.pdfSimilarPIOTR HAJ LASZ. 1. Maximal function. For a locally integrable function f ∈ L1 loc
  • https://yannisparissis.wordpress.com/. /the-hardy-littlewood-maximal- function/CachedSimilarMar 29, 2011 . 1. Averages and maximal operators This week we will be discussing the Hardy-
  • internetanalysisseminar.gatech.edu/sites/. /ias_mpha_lecture2.pdfCachedSimilarThen we define the strong maximal function to be the operator. MSf(x) = sup .
  • ecole-abidjan2014.cimpa-icpam.org/LectureNotes- CIMPAABIDJAN2014%20(1).pdfCachedSimilarThe Hardy-Littlewood maximal function is the (non-linear) operator defined by. Mf
  • journals.cambridge.org/article_S0308210500027116SimilarWe answer questions of A. Carbery, M. Trinidad Menarguez and F. Soria by
  • mia.ele-math.com/. /Maximal-function-on-generalized-Lebesgue-spaces-L- p(.)CachedSimilarMaximal function on generalized Lebesgue spaces Lp(⋅). First abstract page.

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