从B^(α)_(log)空间到Q_(K,ω,log)(p,q)空间的积分型算子

Integral-type Operators from B_(log)^(α) Spaces to Q_(K,ω,log)(p,q)Spaces

设φ∈H(D),φ∈S(D),0<p<∞,-2<q<∞,α>0。利用符号函数φ和映射φ的函数论性质,主要刻画出从B_(log)^(α)空间到Q_(K,ω,log)(p,q)空间的积分型算子的有界性和紧性。

Let φ∈H(D),φ∈S(D),0<p<∞,-2<q<∞,α>0.Using the function theory properties of symbol function φ and map φ,integral-type operators from B^(α)_(log) spaces to Q_(K,ω,log)(p,q)spaces to be bounded and compact are mainly characterized.