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Let b be a locally integrable function on R n and T be a singular integral operator with variable Calderón-Zygmund kernels.
Let T be a singular integral operator with non-smooth kernel as given in Definition 2.
Let T be a singular integral operator as in Definition 3.
Let T be a singular integral operator as in Definition 2, the sequence { C k } ∈ l 1.
Theorem 1 Let T be a singular integral operator as in Definition 3, 0 < δ < 1 and b ∈ B M O ( R n ).
Theorem 2 Let T be a singular integral operator as in Definition 3, p ∈ M ( R n ) and b ∈ B M O ( R n ).
Similar(41)
When (omega=-1), (2.2) is a singular integral.
We say that T is a singular integral operator with non-smooth kernel if it satisfies the following conditions.
Theorem 3 If T is a singular integral operator with non-smooth kernel as given in Definition 2, let w ∈ A 1, D α b j ∈ BMO ( R n ) for all α with | α | = m j and j = 1, …, l.
Theorem 1 If T is a singular integral operator with non-smooth kernel as given in Definition 2, let D α b j ∈ BMO ( R n ) for all α with | α | = m j and j = 1, …, l.
Suppose T is a singular integral operator whose kernel is a variable kernel with mixed homogeneity; the purpose of this paper is to study the continuity of the operator in weighted Morrey spaces L p, κ , 1 ≤ p < ∞, 0 < κ < 1.
More suggestions(15)
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