A Class of Integral Operators on the Unit Ball ofmathbb{C}^{n}

For real parameters a, b, c, and t, where c is not a nonpositive integer, we determine exactly when the integral operator is bounded on where is the open unit ball in and dv_t (z)  =  (1  −  |z| ²) ^t dv (z) with dv being volume measure on The characterization remains the same if we replace (1  −  〈z, w 〉) ^c in the integral kernel above by its modulus |1  −  〈z, w〉| ^c.