Abstract
We prove a generalization of the Riemann mapping theorem: if a bounded simply connected domain $\Omega$ with connected smooth boundary has the spherical boundary, then it is biholomorphic to the unit ball.
DOI
We prove a generalization of the Riemann mapping theorem: if a bounded simply connected domain $\Omega$ with connected smooth boundary has the spherical boundary, then it is biholomorphic to the unit ball.
DOI
