Results 151 to 160 of about 4,962 (192)

A maximal function associated to the curve (t, t). [PDF]

Proc Natl Acad Sci U S A, 1976
Nagel A, Riviere N, Wainger S.
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Maximal functions: Poisson integrals on symmetric spaces. [PDF]

Proc Natl Acad Sci U S A, 1976
Stein EM.
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L(p) estimates for the bilinear Hilbert transform. [PDF]

Proc Natl Acad Sci U S A, 1997
Lacey M, Thiele C.
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Convergence of poisson integrals for bounded symmetric domains. [PDF]

Proc Natl Acad Sci U S A, 1968
Stein EM, Weiss NJ.
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Marcinkiewicz integral on hardy spaces

Integral Equations and Operator Theory, 2002
The authors prove that the Marcinkiewicz integrals with kernel satisfying \(L^1\)-Dini condition are bounded from the Hardy space \(H^1(\mathbb R^n)\) into \(L^1(\mathbb R^n)\), and that if the kernel satisfies a stronger Dini-type condition, then the corresponding Marcinkiewicz integrals are also bounded from \(H^{1,\infty}(\mathbb R^n)\) into \(L^{1,\
Ding, Yong, Lu, Shanzhen, Xue, Qingying
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Complex extreme points in Marcinkiewicz spaces

Positivity, 2014
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Czerwińska, M. M., Parrish, A.
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Marcinkiewicz integral on weighted Hardy spaces

Archiv der Mathematik, 2003
Let \(\Omega\) be a homogeneous function of degree zero on \(\mathbb R^n\) where \(n \geq 2\). We assume that \(\Omega \in L^1(S^{n-1})\) and \(\int_{S^{n-1}} \Omega(x')dx' =0\) where \(x' = x/| x |\). Then the Marcinkiewicz integral operator \(\mu_{\Omega}\) on \(\mathbb R^d\) is defined by \[ \mu_{\Omega} f(x) = \Bigl( \int_0^{\infty}| F_{\Omega, t ...
Ding, Yong, Lee, Ming-Yi, Lin, Chin-Cheng   +2 more
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Marcinkiewicz Interpolation Theorem for Spaces of Hardy Type

Mathematical Notes, 2023
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On parametric marcinkiewicz integrals related to block spaces

Applied Mathematics-A Journal of Chinese Universities, 2003
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Wu, Huoxiong, Zhang, Pu
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Marcinkiewicz spaces with variable exponents

Georgian Mathematical Journal
Abstract Marcinkiewicz spaces with variable exponents are defined and some basic properties are given.
Liuye Xia, Yingxiao Han, Mi Fang, Hongya Gao   +3 more
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