You are cordially invited to the Analysis Seminar organized by the Department of Mathematics.<\/p>\n
Speaker: \u0130smail Sa\u011flam (Adana Science and Technology University)<\/p>\n
\u201cConvergence-symmetric metric spaces and weak Banach spaces\u201d<\/p>\n
Abstract: A convergence symmetric metric space is a possibly asymmetric metric space $(X,d)$ with the property that $d(p_n,q_n)\\to 0$ as $n \\to \\infty$ implies that $d(q_n,p_n)\\to 0$, where $(p_n)$ and $(q_n)$ are sequences in $X$. Basic properties of these metrics spaces will be explained. A (real) weak Banach space is a real vector space $V$ together with a weak norm such that the induced metric is complete. We will see the classical Uniform Boundedness Principle, Open Mapping Theorem, Closed Graph Theorem and Hahn-Banach Theorem can be generalized in this setting.<\/p>\n
Date: Monday, February 10, 2025
\nTime: 15:40-16:40
\nPlace: Mathematics Seminar Room SA \u2013 14129<\/p>\n","protected":false},"excerpt":{"rendered":"
You are cordially invited to the Analysis Seminar organized by the Department of Mathematics. Speaker: \u0130smail Sa\u011flam (Adana Science and Technology University) \u201cConvergence-symmetric metric spaces and weak Banach spaces\u201d Abstract: A convergence symmetric metric space is a possibly asymmetric metric space $(X,d)$ with the property that $d(p_n,q_n)\\to 0$ as $n [\u2026] <\/p>\n