Commutators of Cauchy-Fantappie Type Integrals on Generalized Morrey Spaces on Complex Ellipsoids

Let Omega be a domain which belongs to a class of bounded weakly pseudoconvex domains of finite type in C-n, let d lambda be the Monge-Ampere boundary measure on b Omega and rho >= 0 be a non-decreasing function. The aim of this paper is to establish the characterizations of boundedness and compactness for the commutator operators of Cauchy-Fantappie type integrals with L-1(b Omega, d lambda) functions on the generalized Morrey spaces L-rho(p)(b Omega, d lambda), with p is an element of(1, infinity).