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초록· 키워드
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We introduce countably strong inclusions / = (/1; /2)
on a biframe L = (L0; L1; L2) and i-strongly regular ¾-ideals (i =
1; 2) and then using them, we construct biframe LindelÄo¯cation of
L. Furthermore, we obtain a su±cient condition for which L has a
unique countably strong inclusion.
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참고문헌 (11)
참고문헌 신청
B. Banaschewski / 1969 / Frames and compacti?cations, Extension theory of topological structures and its applications / Deutscher Verlag der Wissenschaften : 29 ~ 33
B. Banaschewski / 1980 / Stone- · Cech compacti?cation of locales I / Houston J. Math 6 : 301 ~ 312
B. Banaschewski / 1983 / Biframes and bispaces / Quaestiones Math 6 : 13 ~ 25
B. Banaschewski / 1988 / Stably continuous frames / Math. Proc. Camb. Phil. Soc 104 (1) : 7 ~ 19
B. Banaschewski / 1990 / Compacti?cation of frames / Math. Nach 149 : 105 ~ 116
B. Banaschewski / 1980 / Stone- · Cech compacti?cation of locales I / Houston J. Math 6 : 301 ~ 312
B. Banaschewski / 1983 / Biframes and bispaces / Quaestiones Math 6 : 13 ~ 25
B. Banaschewski / 1988 / Stably continuous frames / Math. Proc. Camb. Phil. Soc 104 (1) : 7 ~ 19
B. Banaschewski / 1990 / Compacti?cation of frames / Math. Nach 149 : 105 ~ 116
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