摘要

Let p is an element of (0, 1] and s >= [n(1/p - 1)], where [n(1/p - 1)] denotes the maximal integer no more than n(1/p - 1). In this paper, the authors prove that a linear operator T extends to a bounded linear operator from the Hardy space H(p)(R(n)) to some quasi-Banach space B if and only if T maps all (p, 2, s)-atoms into uniformly bounded elements of B.