HANKEL OPERATORS AND BERGMAN PROJECTIONS ON HARDY SPACES

摘要

Let D denote the unit disk in the complex plane and T its boundary, the unit circle. For 0 < p ≤ ∞, H~p will be the usual Hardy space of functions holomorphic on the unit disk; i.e., a holomorphic function f belongs to H~p if its non-tangential maximal function belongs to L~p(T). (See the definition given by equation (7) below.)