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초록· 키워드
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In this paper, we generalize the notions of
preserving and strongly preserving maps to arbitrary set based
topological categories. Further, we obtain characterizations of
each of these concepts as well as interprete analogues and
generalizations of theorems of Gerlits at al [20] in the
categories of filter and local filter convergence spaces.
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참고문헌 (30)
참고문헌 신청
/ 1993 / The notion of closedness in topological categories / Comment. Math. Univ. Carolin. 34 (2) : 383 ~ 395
/ 1997 / The notion of closedness in topological categories, A notion of compactness in topological categories / Publ. Math. Debrecen 50 (3) : 221 ~ 234
D. Dikranjan / 1987 / Closure operators / I, Topology Appl. 27 (2) : 129 ~ 143
D. Dikranjan / 1988 / Topological categories and closure operators / Quaestiones Math. 11 (3) : 323 ~ 337
D. Dikranjan / 1989 / Compactness, minimality and closedness with respect to a closure operator, Categorical topology and its relation to analysis, algebra and combinatorics / World Sci
/ 1997 / The notion of closedness in topological categories, A notion of compactness in topological categories / Publ. Math. Debrecen 50 (3) : 221 ~ 234
D. Dikranjan / 1987 / Closure operators / I, Topology Appl. 27 (2) : 129 ~ 143
D. Dikranjan / 1988 / Topological categories and closure operators / Quaestiones Math. 11 (3) : 323 ~ 337
D. Dikranjan / 1989 / Compactness, minimality and closedness with respect to a closure operator, Categorical topology and its relation to analysis, algebra and combinatorics / World Sci
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