With respect to a closure operator C in a topological category X, subcategories of X are defined by using C in terms of separation axioms such as T_0 and T_1. Then the epis are found these categories. By taking a particular closure operator K, results about epis and co-wellpoweredness are obtained in case X=Fil, Lim, PsT, PrT, some of which are not true when X is the category of all topological spaces.

Epis in categories of convergence spaces

DIKRANJAN, Dikran;
1993-01-01

Abstract

With respect to a closure operator C in a topological category X, subcategories of X are defined by using C in terms of separation axioms such as T_0 and T_1. Then the epis are found these categories. By taking a particular closure operator K, results about epis and co-wellpoweredness are obtained in case X=Fil, Lim, PsT, PrT, some of which are not true when X is the category of all topological spaces.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11390/681583
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