摘要

In the article, the boundedness of vector-valued sublinear operators in Herz-Morrey spaces with variable exponents M(K) over dot(q,p(.))(alpha(.),lambda)(R-n) are obtained. Then Herz-Morrey type Besov and Triebel-Lizorkin spaces with variable exponents are introduced. Finally, we prove the equivalent quasi-norms on these spaces by Peetre's maximal operators.