On an integral-type operator acting between Bloch-type spaces on the unit ball.
Let H(B) denote the space of all holomorphic functions on the unit ball B of ℂⁿ. Let φ be a holomorphic self-map of B and g ∈ H(B) such that g(0) = 0. We study the integral-type operator , f ∈ H(B). The boundedness and compactness of from Privalov spaces to Bloch-type spaces and little Bloch-type spaces are studied
One proves the density of an ideal of analytic functions into the closure of analytic functions in a -space, under some geometric conditions on the support of the measure and the zero variety of the ideal.
In this paper we discuss characterizations of Dirichlet type spaces on the unit ball of Cn obtained by P. Hu and W. Zhang [2], and S. Li [4].
Following the line of Ouyang et al. (1998) to study the spaces of holomorphic functions in the unit ball of ℂⁿ, we present in this paper several results and relations among , the α-Bloch, the Dirichlet and the little spaces.