Detalles de Evento
Título: Isometries on a Lipschitz space of analytic functions
Conferenciante: Takeshi Miura (Niigata University, Japón)
Resumen: Let H be the Lipschitz space of all analytic functions on the open unit disc. By the help of the Mazur-Ulam theorem, we give the characterization of surjective, not necessarily linear, isometry on H with the norm $$ \| f\| _H = |f(0)| + L(f) \quad \mbox{ for } f \in \mathcal{H}, $$ where L(f) is the Lipschitz constant of f.
Fecha: 7 de septiembre de 2018, 12:00 - 13:00
Lugar: Seminario 1, IEMath-GR
Conferenciante: Takeshi Miura (Niigata University, Japón)
Resumen: Let H be the Lipschitz space of all analytic functions on the open unit disc. By the help of the Mazur-Ulam theorem, we give the characterization of surjective, not necessarily linear, isometry on H with the norm $$ \| f\| _H = |f(0)| + L(f) \quad \mbox{ for } f \in \mathcal{H}, $$ where L(f) is the Lipschitz constant of f.
Fecha: 7 de septiembre de 2018, 12:00 - 13:00
Lugar: Seminario 1, IEMath-GR
