Results 11 to 20 of about 340,092 (283)
Maximality of linear operators [PDF]
We present maximality results in the setting of non necessarily bounded operators. In particular, we discuss and establish results showing when the "inclusion" between operators becomes a full equality.
Meziane, Mohammed +1 more
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Beyond Local Maximal Operators [PDF]
We obtain (essentially sharp) boundedness results for certain generalized local maximal operators between fractional weighted Sobolev spaces and their modifications. Concrete boundedness results between well known fractional Sobolev spaces are derived as consequences of our main result. We also apply our boundedness results by studying both generalized
Vähäkangas Antti, Luiro Hannes
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Obstacle Problems and Maximal Operators [PDF]
Abstract Fix two differential operators L 1 ${L_{1}}$ and
Blanc, Pablo +2 more
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Maximal multilinear operators [PDF]
54 pages, no figures.
Demeter, Ciprian +2 more
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On Maximality of Quasimonotone Operators [PDF]
We introduce the notion of quasimonotone polar of a multivalued operator, in a similar way as the well-known monotone polar due to Martinez-Legaz and Svaiter. We first recover several properties similar to the monotone polar, including a characterization in terms of normal cones.
Orestes Bueno, John Cotrina
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Maximal operators for cube skeletons
15 ...
Olivo, Andrea del Valle +1 more
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Maximal operators of tree martingale transforms and their maximal operator inequalities [PDF]
\textit{S. Fridli} and \textit{F. Schipp} [in: Proc. 5th Pannonian Symp., Visegrád/Hung. 1985, 53--63 (1989; Zbl 0665.60053)] obtained some inequalities for tree martingales. Since a tree martingale transform cannot be defined as a one-parameter martingale, stopping times cannot be introduced for tree martingales.
He, Tong-Jun, Shen, Yi
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Maximally hyperbolic operators [PDF]
The author studies well-posedness of Cauchy problem for operators of the form \[ P = D^ m_ t + \sum^ m_{j=1} A_ j (x,D) D_ t^{m-j}, \quad (t,x) \in I \times \Omega \subset \mathbb{R} \times \mathbb{R}^ n, \] where \(A_ j\) are pseudo-differential operators in the classes \(N^ j (\Omega, \Sigma)\) of \textit{L. Boutet de Monvel}, \textit{A. Grigis} and \
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Composition of maximal operators [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
M. Carozza +1 more
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Maximal Operators of Vilenkin–Nörlund Means [PDF]
In this paper we prove and discuss some new $\left(H_{p},weak-L_{p}\right) $ type inequalities of maximal operators of Vilenkin-N rlund means with monotone coefficients. We also apply these results to prove a.e. convergence of such Vilenkin-N rlund means. It is also proved that these results are the best possible in a special sense.
Persson, L.-E., Tephnadze, G., Wall, P.
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