A singular integral

Document Type

Article

Publication Date

1-1-1986

Abstract

In this paper we show that if K(x) = Ω(x)/│x│nis a Calderón-Zygmund kernel, where Ω ϵ Lq(Sn-1) for some 1 < q ≤ ∞, and b is a radial bounded function, then b(x)K(x) is the kernel of a convolution operator which is bounded on Lp(Rn) for 1 < p < ∞ and n ≥ 2. © 1986 American Mathematical Society.

Publication Title

Proceedings of the American Mathematical Society

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