Brown Hall 100

Start Date

7-18-2016 11:00 AM

End Date

18-7-2016 11:30 AM

Description

The study of analytic semiflows on the open unit disc and the particular form of its infinitesimal generator \$G\$ makes possible the study of semigroups of composition operators \$(T(t))_{t\geq 0}\$ on various well-known spaces of holomorphic functions such as Hardy, Dirichlet and Bergman spaces. We will provide compactness, analyticity and invertibility complete characterization of \$(T(t))_{t\geq 0}\$ in terms of \$G\$.

Share

COinS

Jul 18th, 11:00 AM Jul 18th, 11:30 AM

Semiflow of analytic functions and semigroups of composition operators

Brown Hall 100

The study of analytic semiflows on the open unit disc and the particular form of its infinitesimal generator \$G\$ makes possible the study of semigroups of composition operators \$(T(t))_{t\geq 0}\$ on various well-known spaces of holomorphic functions such as Hardy, Dirichlet and Bergman spaces. We will provide compactness, analyticity and invertibility complete characterization of \$(T(t))_{t\geq 0}\$ in terms of \$G\$.