Abstract
We study the Nevanlinna-Pick problem for a class of subalgebras of Hâ. This class includes algebras of analytic functions on embedded disks, the algebras of finite codimension in Hâ and the algebra of bounded analytic functions on a multiply connected domain. Our approach uses a distance formula that generalizes Sarasonâs [23] work. We also investigate the difference between scalar-valued and matrix-valued interpolation through the use of C*-envelopes.
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