If the bound of the CI that reflects the maximal estimate for inferiority is less than the margin (does not 'cover' the margin), then it is concluded that the new treatment is non-inferior to EET.
Varying Η between 0 and 1 only gives rise to minimal changes in the estimate of ε and c, while somewhat affecting the estimate of δ when ε is smaller than 0.98 (minimal estimate of δ obtained for Η = 1, and maximal estimate for Η = 0).
Using Rademacher type, maximal estimates are established for k-sublinear operators with values in the space of measurable functions.
In the present paper, we will discuss some global (L^{2}) maximal estimates like (1.4) for a local maximal operator (S^{ast}_{phi}) associated with the operator family ({S_{t,phi}}_{tinmathbb{R}}).
The proof strongly relies on new maximal regularity estimates for the Stokes system in the half-space in L1 0,T ˙B0p,1(Rn+)), interesting for their own sake.
In this paper, we show the sharp maximal function estimates for the Toeplitz type operators related to the strongly singular integral operators.
In this paper, we establish the sharp maximal function estimates for the commutator associated with the singular integral operator with general kernel.
We prove the well-posedness of the transmission problem for the Laplacian across a Lipschitz interface, with optimal non-tangential maximal function estimates, for data in Lebesgue and Hardy spaces on the boundary.
We were able to extract heritability, and maximal heritability estimates for measures of body composition from three twin studies [27, 29, 32] (with raw data used to generate heritability estimates from one [29]), and two family studies, respectively [24, 36].
In this paper, we prove the M 2 -type sharp maximal function estimates for the Toeplitz-type operators associated to certain singular integral operators satisfying a variant of Hörmander's condition.
