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Let Ω be a domain which belongs to a class of bounded weakly pseudoconvex domains of finite type in Cn, let dλ be the Monge–Ampère boundary measure on bΩ and ϱ≥ 0 be a non-decreasing function. The aim of this paper is to establish the characterizations of boundedness and compactness for the commutator operators of Cauchy–Fantappiè type integrals with L1(bΩ , dλ) functions on the generalized Morrey spaces Lϱp(bΩ,dλ), with p∈ (1 , ∞).
- Singular integral operators
- Convex domains of finite type
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