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Real-Variable Theory of Hardy Spaces Associated with Generalized Herz Spaces of Rafeiro and Samko
Lecture notes in mathematics, 2022This book is devoted to exploring properties of generalized Herz spaces and establishing a complete real-variable theory of Hardy spaces associated with local and global generalized Herz spaces via a totally fresh perspective which means that the authors
Yinqin Li, Dachun Yang, Long Huang
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Sublinear operators on Herz–Hardy spaces with variable exponents
Mathematische Nachrichten, 2022In this paper, we establish the mapping properties of sublinear operators on Herz–Hardy spaces with variable exponents. We obtain these mapping properties by extending the extrapolation theory to Herz–Hardy spaces with variable exponents.
K. Ho
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Fourier transform of Hardy spaces associated with ball quasi-Banach function spaces*
Applicable Analysis, 2021Let X be a ball quasi-Banach function space on and the associated Hardy space. In this article, under the assumptions that the Hardy–Littlewood maximal operator satisfies some Fefferman–Stein vector-valued inequality on X and is bounded on the associated
Long Huang, D. Chang, Dachun Yang
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Parametrized Area Integrals on Hardy Spaces and Weak Hardy Spaces
Acta Mathematica Sinica, English Series, 2007zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ding, Yong +2 more
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Hardy’s inequality on Hardy–Morrey spaces
Georgian Mathematical Journal, 2017Abstract We generalize the Hardy inequality to Hardy–Morrey spaces.
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A Generalization of the Hardy Spaces
Canadian Journal of Mathematics, 1964The Hardy spaces for right half-planes, , σ real, 1 ≤ p ≤ ∞, are defined to consist of all those functions f(s), holomorphic for Re s > σ, for which μp(f, x) exists and is bounded for x > σ, whereThese spaces have been studied extensively (see, for example, 3, Chapter 8, and 2, §19.1).
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Journal of Geometric Analysis, 2018
Let $$\vec {a}:=(a_1,\ldots ,a_n)\in [1,\infty )^n$$a→:=(a1,…,an)∈[1,∞)n, $$\vec {p}:=(p_1,\ldots ,p_n)\in (0,\infty )^n$$p→:=(p1,…,pn)∈(0,∞)n and $$H_{\vec {a}}^{\vec {p}}(\mathbb {R}^n)$$Ha→p→(Rn) be the anisotropic mixed-norm Hardy space associated ...
Long Huang +3 more
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Let $$\vec {a}:=(a_1,\ldots ,a_n)\in [1,\infty )^n$$a→:=(a1,…,an)∈[1,∞)n, $$\vec {p}:=(p_1,\ldots ,p_n)\in (0,\infty )^n$$p→:=(p1,…,pn)∈(0,∞)n and $$H_{\vec {a}}^{\vec {p}}(\mathbb {R}^n)$$Ha→p→(Rn) be the anisotropic mixed-norm Hardy space associated ...
Long Huang +3 more
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On Multipliers in Hardy Spaces
Ukrainian Mathematical Journal, 2001Let \(M_q\) be the Banach space of multipliers in the Hardy space \(H_q ...
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International Journal of Theoretical Physics, 2003
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