摘要

We establish the bounds of Marcinkiewicz integrals associated to surfaces of revolution generated by two polynomial mappings on Triebel-Lizorkin spaces and Besov spaces when their integral kernels are given by functions omega is an element of H-l(Sn-1) upsilon L(log(+) L)(1/2)(Sn-1). Our main results represent improvements as well as natural extensions of many previously known results.