摘要
令０＜ｐ＝１＜ｑ＜∞，α＝ｎ（１／ｐ－１／ｑ），证明了振荡奇异积分算子是从ＨＫ到（Ｒｎ）的有界算子，只要ｐ，ｑ满足一定关系。
Let 0<p=l<q<∞ andα=n(1/p-1/q). It is proved that the oscillatory singular integral operators (convolution type or non-convolution type) are bounded from the non-homogeneous Hardy spaces HK_q￣(a.P)(Rn) to the non-homogeneous Herz spaces K_q￣(a.P)(Rn) provided p and q satisfy some inequalities.
出处
《北京师范大学学报（自然科学版）》
CAS
CSCD
1996年第4期427-432,共6页
Journal of Beijing Normal University(Natural Science)
