Results 71 to 80 of about 4,962 (192)
Real interpolation for non-distant marcinkiewicz spaces
Revista Matemática Complutense, 2001 Lorentz-Zygmund spaces \(L^{p,r}(\log L)^\alpha\), introduced by \textit{C. Bennett} and \textit{K. Rudnick} in [Diss. Math. 175, 67 p. (1980; Zbl 0456.46028)], were generalized to new spaces \(L_{p,\alpha,E}\) on \((0,1)\) by the author in [J. Anal. Math.
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Commutators for Approximation Spaces and Marcinkiewicz-Type Multipliers
Journal of Approximation Theory, 1999 Taking into account that the description of approximation spaces and the calculation of almost optimal approximation elements, in combination with real interpolation, are very useful in the commutation theorems, the author shows, in this paper, under some conditions weaker than those of Marcinkievicz multiplier theorem, that the multiplier operator ...
Cerdà, Joan +2 more
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Legislative Studies Quarterly, Volume 49, Issue 3, Page 481-549, August 2024.Do electoral institutions matter for subnational legislators’ career choices in a multi‐level polity? The paper considers this question by analyzing candidacies of sitting German State MPs for the Federal parliament (“level‐hopping attempts”), leveraging cross‐ and within‐legislature variation in electoral rules (due to the widespread adoption of mixed‐
Leonardo Carella
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Mathematical Methods in the Applied Sciences, Volume 47, Issue 11, Page 8611-8625, 30 July 2024.In this paper, we study existence of solutions to the scalar additive Jump problem and the Riemann boundary value problems in the context of vectorial Clifford analysis on domains with fractal boundaries. A reduction procedure is applied with great effectiveness to find the solution of the problems.
Carlos Daniel Tamayo Castro +2 more
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GEOMETRY AND ANALYTIC BOUNDARIES OF MARCINKIEWICZ SEQUENCE SPACES
The Quarterly Journal of Mathematics, 2009 We investigate the geometric structure of the unit ball of the Marcinkiewicz sequence space mΨ, giving characterisations of its real and complex extreme points and of the exposed points in terms of the symbol Ψ. Using our knowledge of the geometry of m0Ψ we then give necessary and sufficient conditions for a subset of m0Ψ to be a boundary for Au(Bm0Ψ),
Boyd, Christopher +1 more
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ESTIMATES FOR MARCINKIEWICZ INTEGRALS IN BMO AND CAMPANATO SPACES [PDF]
Glasgow Mathematical Journal, 2007 AbstractIn this paper, the authors consider the behavior on BMO($\mathbb R^n$) and Campanato spaces for the higher-dimensional Marcinkiewicz integral operator which is defined by where Ω is homogeneous of degree zero, has mean value zero and is integrable on the unit sphere.
Hu, Guoen, Meng, Yan, Yang, Dachun
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On noncommutative distributional Khintchine type inequalities
Bulletin of the London Mathematical Society, Volume 56, Issue 7, Page 2278-2295, July 2024.Abstract The purpose of this paper is to provide distributional estimates for the series of the form ∑k=1∞xk⊗rk$\sum _{k=1}^\infty x_k\otimes r_k$ with {xk}k⩾1$\lbrace x_k\rbrace _{k\geqslant 1}$ being elements from noncommutative Lorentz spaces Λlog1/2(M)$\Lambda _{\log ^{1/2}}(\mathcal {M})$ and {rk}k⩾1$\lbrace r_k\rbrace _{k\geqslant 1}$ being ...
Yong Jiao +3 more
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Journal of Inequalities and Applications, 2021 Let ( X , d , μ ) $(\mathcal{X}, d, \mu )$ be a non-homogeneous metric measure space, which satisfies the geometrically doubling condition and the upper doubling condition.
Tao Xiangxing, Zhang Qiange
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Triangular maximal operators on locally finite trees
Mathematika, Volume 70, Issue 3, July 2024.Abstract We introduce the centred and the uncentred triangular maximal operators T$\mathcal {T}$ and U$\mathcal {U}$, respectively, on any locally finite tree in which each vertex has at least three neighbours. We prove that both T$\mathcal {T}$ and U$\mathcal {U}$ are bounded on Lp$L^p$ for every p$p$ in (1,∞]$(1,\infty]$, that T$\mathcal {T}$ is also
Stefano Meda, Federico Santagati
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Estimates of the Cordoba - Fernandez operator in Marcinkiewicz spaces
Моделирование и анализ информационных систем, 2009 In the A. Cordoba and P. Fernandez research of the divergence of greedy algorithms in Lebesgue spaces some maximum operator P*(x) played the key role. This article reviews the assessment P*(x) in Marcinkiewicz spaces.
Y. I. Berezhnoi, D. S. Gladkikh
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