Common zero sets of equivalent singular inner functions II
Volume 180 / 2007
Studia Mathematica 180 (2007), 133-142
MSC: Primary 46J15.
DOI: 10.4064/sm180-2-3
Abstract
We study connected components of a common zero set of equivalent singular inner functions in the maximal ideal space of the Banach algebra of bounded analytic functions on the open unit disk. To study topological properties of zero sets of inner functions, we give a new type of factorization theorem for inner functions.