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25 Aralık 2015, 15:40 
İstanbul Analiz SeminerleriOn two problems in disjoint hypercyclicity Özgür Martin
Finitely many operators $T_1, . . . , T_N$ acting on a Frechet space $X$ are called
hypercyclic if the direct sum operator $T_1 ⊕ · · · ⊕ T_N$ has a hypercyclic vector in the form
$(x, . . . , x)$ in $X^N$ . In this talk, we will answer two questions of Salas (2013) about disjoint
hypercyclic subspaces and extending families of disjoint hypercyclic operators.
This is a joint work with Rebecca Sanders.
Analiz İngilizce Sabancı University, Karaköy Communication Center, Bankalar Caddesi 2, Karaköy admin 20.03.2020 |
