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- W74413533 abstract "We prove that the operator $nu_{Omega}f$ is bounded on $L^{P}(R‘‘ xR^{m}xR),$ $pin(1, infty)$ , provided that $Omega$ is a function in certain block space $B_{q}^{0,1}(S^{n-1}xS^{m-1})$ for some $q>1$ and that two lower dimensional maximal functions related to $gamma$ are bounded on $L^{p}$ . These two lower dimensional maximal functioo are natural extension of a well-known maximal function along curves." @default.
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- W74413533 date "2001-01-01" @default.
- W74413533 modified "2023-09-23" @default.
- W74413533 title "MARCINKIEWICZ INTEGRALS WITH ROUGH KERNELS ON PRODUCT SPACES" @default.
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