当核函数Ω∈L^q(S^n-1)(1〈q≤∞)为零阶齐次且满足消失矩条件时,得到了两类粗糙核Littlewood—Paley算子在加权Morrey空间L^p,k(ω).上的有界性结果.
As the kernelΩ∈L~q(S~(n-1))(l9≤∞) was of homogeneous degree zero and has a mean value zero on S~(n-1),the boundedness of two classes of the Littlewood-Paley operators with rough kernels was obtained on the weighted Morrey spaces L~(p,k)(ω).