Convergence S-compactifications
Author(s) -
Bernd Losert,
G. D. Richardson
Publication year - 2014
Publication title -
applied general topology
Language(s) - English
Resource type - Journals
eISSN - 1989-4147
pISSN - 1576-9402
DOI - 10.4995/agt.2014.3156
Subject(s) - mathematics , compactification (mathematics) , convergence (economics) , compact convergence , modes of convergence (annotated index) , characterization (materials science) , normal convergence , convergence tests , pure mathematics , weak convergence , focus (optics) , space (punctuation) , mathematical analysis , topological space , rate of convergence , computer science , topological vector space , telecommunications , physics , channel (broadcasting) , computer security , isolated point , optics , economics , asset (computer security) , economic growth , operating system
Properties of continuous actions on convergence spaces are investigated. The primary focus is the characterization as to when a continuous action on a convergence space can be continuously extended to an action on a compactification of the convergence space. The largest and smallest such compactifications are studied
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