Results 11 to 20 of about 7,726 (220)
BMO from dyadic BMO for nonhomogeneous measures [PDF]
The usual one third trick allows to reduce problems involving general cubes to a countable family. Moreover, this covering lemma uses only dyadic cubes, which allows to use nice martingale properties in harmonic analysis problems.
Conde-Alonso, José M.
core +6 more sources
We give several new characterizations of the dual of the dyadic Hardy space H1,d(T2), the so-called dyadic BMO space in two variables and denoted BMOdprod.
Blasco, O +3 more
core +4 more sources
From little BMO to product BMO through multiplication operator [PDF]
We characterize the multipliers from the little BMO of Cotlar-Sadosky to the product BMO of Chang-Fefferman on the polydisk.Comment: 17 ...
Sehba, Benoit F.
core +3 more sources
BMO with respect to Banach function spaces [PDF]
For every cube $Q \subset \mathbb{R}^n$ we let $X_Q$ be a quasi-Banach function space over $Q$ such that $\|\chi_Q\|_{X_Q} \simeq 1$, and for $X= \{X_Q\}$ define \begin{align*} \|f\|_{\mathrm{BMO}_X} &:=\sup_Q \,\|f-{\textstyle\frac{1}{|Q|}\int_Qf} \|_ ...
Lerner, Andrei K. +6 more
core +1 more source
Paraproducts, Bloom BMO and sparse BMO functions
We address L^p(\mu)\to L^p(\lambda) bounds for paraproducts in the Bloom setting. We introduce certain “sparse BMO” functions associated with sparse collections with no infinitely increasing chains, and use these to express sparse operators as sums ...
Holmes Fay, Irina, Fragkiadaki, Valentia
openaire +2 more sources
Then clearly BMO c BMO, with \\φ\\d £\\φ\\, but BMO and BMO, are not the same space; the function log\x9 \X{ttlj>0] is in BMO, but not in BMO. In analysis BMO is more important than BMO, because BMO is translation invariant, but BMO, is not. On the other hand, BMO, is very much the easier space to work with because dyadic cubes are nested (if two open ...
Garnett, John B., Jones, Peter W.
openaire +3 more sources
Supplemental material, sj-docx-1-bmo-10.1177_01454455211051678 for Assessing and Treating Anxiety in Individuals with Autism by Keira Moore, Amanda Bullard, Gemma Sweetman and William H.
William H. Ahearn (11625497) +3 more
core +1 more source
Supplemental material, sj-docx-1-bmo-10.1177_01454455231186585 for A Comparison of Baseline Procedures in Task Analyses by Emma Grauerholz-Fisher, Timothy R. Vollmer, Jonathan K. Fernand, Brandon C.
Jonathan K. Fernand (16700318) +6 more
core +1 more source
BMO and Asymptotic Homogeneity
First, we prove that the BMO condition by John–Nirenberg leads in the natural way to the asymptotic homogeneity at the origin of regular homeomorphic solutions of the degenerate Beltrami equations. Then, on this basis we establish a series of criteria for the existence of regular homeomorphic solutions of the degenerate Beltrami equations in the whole ...
Vladimir Gutlyanskii +3 more
openaire +2 more sources

