Boundedness of convolution operators with smooth kernels on Orlicz spaces
Volume 151 / 2002
Studia Mathematica 151 (2002), 195-206
MSC: Primary 47B38; Secondary 46E30.
DOI: 10.4064/sm151-3-1
Abstract
We study boundedness in Orlicz norms of convolution operators with integrable kernels satisfying a generalized Lipschitz condition with respect to normal quasi-distances of ${\Bbb R}^n$ and continuity moduli given by growth functions.