Hilbert spaces of analytic functions form one of the pillars of complex analysis. These spaces have a rich structure and for more than a century have been studied by many prominent mathematicians. They also have several essential applications in other fields of mathematics and engineering, e.g. robust control engineering and theory of communication. The most important Hilbert space of analytic functions is the Hardy class $H^2$. However, its close cousins, e.g. the Bergman space $A^2$, the Dirichlet space $D$, the model subspaces $K_\Theta$, and the de Branges-Rovnyak spaces $H(b)$, have also been the center of attention in the past two decades. 

During this program, we would like to gather the world leading experts on function spaces and discuss the new achievements and future venues of research on analytic function spaces, their operators, and their applications in other domains.

Tentative program activity dates are listed below.