全能
发表于 2025-3-28 16:00:11
Operators on ,,,We introduce several important operators on .. and give easy estimates to them. As for the definitions of ., . and г(., δ) recall Section 0. Recall that {the volume of the unit ball in ..} = ..
adhesive
发表于 2025-3-28 20:55:08
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nurture
发表于 2025-3-28 23:59:43
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可商量
发表于 2025-3-29 06:57:27
Hardy-Littlewood-Fefferman-Stein type inequalities, 1,Theorem 6.A . Let . ∈ {2,3,4, …} and . > 0. Let . (z) be a harmonic function defined on the unit ball of ... Then
CANE
发表于 2025-3-29 08:55:29
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易改变
发表于 2025-3-29 11:39:41
Hardy-Littlewood-Fefferman-Stein type inequalities, 3,(You can skip this section if you are not interested in Section 10.) Theorem 8.1.
tympanometry
发表于 2025-3-29 18:23:18
,Good λ inequalities for nontangential maximal functions and ,-functions of harmonic functions,For a harmonic function .) on .+., let .δ. be as in (0.2) and let.where ∇ = (..,…,..). We will show the following precise relations between .δ. and .δ (.|∇.|).
机制
发表于 2025-3-29 22:32:29
A direct proof of ,,where . (In (12.3), .) denotes the Poisson kernel.) Since . dominates . by (10.19), (12.1) follows from Lemma 2.2 (with . = 1) and Theorem 2.2. In this section, we explain C. Fefferman’s direct proof of (12.1), which is one of the oldest proofs of his ..-BMO duality theorem. (Another one of the oldest proofs will be explained in Section 19.)
Negligible
发表于 2025-3-30 01:52:25
A direct proof of,, where . is defined by (12.3) and . Since . dominates . by Theorems 4.1 and 9.3, we have already obtained (13.1). In this section, we give a direct proof of (13.1) by modifying the argument of L. Carleson and by using the ideas in .. Th. Varopoulos , P. W. Jones and J. B. Garnett-P. W. Jones .
CULP
发表于 2025-3-30 05:44:39
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