Integral-Type Operators from F(p,q,s) Spaces to Zygmund-Type Spaces on the Unit Ball

Let H (B) denote the space of all holomorphic functions on the unit ball B. Cn. This paper investigates the following integral-type operator with symbol g is an element of H(B), T(g)f(z) integral(1)(0)f(tz )Rg(tz)dt/t, f is an element of H(B), z is an element of B, where Rg(z) = Sigma(n)(j=1)z(j)partial derivative g/partial derivative z(j) (z) is the radial derivative of g. We characterize the boundedness and compactness of the integral-type operators T-g from general function spaces F(p,q,s) to Zygmund-type spaces Z(mu), where mu is normal function on [0, 1).