奇异积分算子在HA^p(R^n)中的有界

ON HA^P(R^n)BOUNDEDNESS OF SINGULAR INTEGRAL OPERATORS

本文利用新Hardy空间HA^p(R^n)(1<p<∞)的分子结构理论给出了一类C-Z型奇异积分算子T从HA^P(R^n)到HA^p(R_n)的有界性.

In this paper,the molecular structural theory of the new Hardyspaces HA^P(R^n)(1<p<∞)are used to prove that the Calderon-Zygmund typesingular integral operator T is bounded from HA^P(R^n)to HA^P(R^n).