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Measurements revealed that a seta is ten times more effective at adhesion than predicted from maximal estimates on whole animals.
Using Rademacher type, maximal estimates are established for k-sublinear operators with values in the space of measurable functions.
These considerations lead to weak type and strong type maximal estimates which generalize fundamental theorems of de Leeuw and Saeki concerning strong type norms of single multipliers.
They first established the sharp maximal estimates, then the end-point estimates were acquired.
We will prove Theorem 1.5 via the boundedness of sharp maximal estimates.
We are ready to show the local maximal estimates, i.e., Theorem 1.1.
Similar(47)
To obtain a maximal estimate of the domain of attraction, an iterative optimization algorithm is proposed.
Moreover, the maximal estimate of the domain of attraction is proposed by an optimization problem.
According to the maximal estimate, the efficiency of conversion of fast positrons into slow ones in the Venetian blinds and honeycomb-type moderators is ∼5×10−3 for the reasonable thickness of the tungsten foil.
The following maximal estimate is obtained by Li, Wan, and Zhang [28].
The absolute difference between and can be seen as the maximal estimated signal dispersion.
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