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08 Nisan 2014, 15:40 
Bilkent Üniversitesi Matematik Bölümü SeminerleriHow to Define a Topology in Spaces of Real Analytic Functions? Alexander Goncharov
There are two ways to define a natural topology in spaces of real analytic functions: as a projective limit of inductive limits of certain Banach spaces or as an inductive limit of projective limits. Martineau (1966) showed that these topologies coincide. We consider some linear topological properties of such spaces. The most interesting is that the space of real analytic functions has no topological basis (Domanski, Vogt, 2000).
Analiz İngilizce Mathematics Seminar Room, SA-141 admin 20.03.2020 |
