Bornology and duality in locally $ \mathbb K $-convex sequential spaces

2021 ◽  
Vol Accepted ◽  
Author(s):  
A. Razouki ◽  
M. Babahmed ◽  
Abdelkhalek El Amrani ◽  
R. A. Hassani
Keyword(s):  
Sequential Spaces

scholarly journals On countable choice and sequential spaces

2008 ◽  
Vol 54 (2) ◽  
pp. 145-152 ◽  
Author(s):  
Gonçalo Gutierres
Keyword(s):  
Sequential Spaces

scholarly journals Separation in sequential spaces under PMEA

1990 ◽  
Vol 134 (2) ◽  
pp. 117-123
Author(s):  
Peg Daniels
Keyword(s):  
Sequential Spaces

Murray G. Bell. Spaces of ideals of partial functions. Set theory and its applications, Proceedings of a conference held at York University, Ontario, Canada, Aug. 10–21,1987, edited by J. Streprāns and S. Watson, Lecture notes in mathematics, vol. 1401, Springer-Verlag, Berlin etc. 1989, pp. 1–4. - Alan Dow. Compact spaces of countable tightness in the Cohen model. Set theory and its applications, Proceedings of a conference held at York University, Ontario, Canada, Aug. 10–21,1987, edited by J. Streprāns and S. Watson, Lecture notes in mathematics, vol. 1401, Springer-Verlag, Berlin etc. 1989, pp. 55–67. - Peter J. Nyikos. Classes of compact sequential spaces. Set theory and its applications, Proceedings of a conference held at York University, Ontario, Canada, Aug. 10–21,1987, edited by J. Streprāns and S. Watson, Lecture notes in mathematics, vol. 1401, Springer-Verlag, Berlin etc. 1989, pp. 135–159. - Franklin D. Tall. Topological problems for set-theorists. Set theory and its applications, Proceedings of a conference held at York University, Ontario, Canada, Aug. 10–21,1987, edited by J. Streprāns and S. Watson, Lecture notes in mathematics, vol. 1401, Springer-Verlag, Berlin etc. 1989, pp. 194–200.

1991 ◽  
Vol 56 (2) ◽  
pp. 753-755
Author(s):  
Judith Roitman
Keyword(s):  
Set Theory ◽  
Partial Functions ◽  
Compact Spaces ◽  
Countable Tightness ◽  
Lecture Notes ◽  
Model Set ◽  
Cohen Model ◽  
Sequential Spaces

scholarly journals Minimal sequential Hausdorff spaces

2004 ◽  
Vol 2004 (22) ◽  
pp. 1169-1177
Author(s):  
Bhamini M. P. Nayar
Keyword(s):  
Hausdorff Spaces ◽  
Sequential Space ◽  
Compact Spaces ◽  
Countably Compact ◽  
Countably Compact Spaces ◽  
Sequential Spaces ◽  
By Products

A sequential space(X,T)is called minimal sequential if no sequential topology onXis strictly weaker thanT. This paper begins the study of minimal sequential Hausdorff spaces. Characterizations of minimal sequential Hausdorff spaces are obtained using filter bases, sequences, and functions satisfying certain graph conditions. Relationships between this class of spaces and other classes of spaces, for example, minimal Hausdorff spaces, countably compact spaces, H-closed spaces, SQ-closed spaces, and subspaces of minimal sequential spaces, are investigated. While the property of being sequential is not (in general) preserved by products, some information is provided on the question of when the product of minimal sequential spaces is minimal sequential.

scholarly journals Quotient-universal sequential spaces

1976 ◽  
Vol 66 (1) ◽  
pp. 281-284 ◽  
Author(s):  
R. Sirois-Dumais ◽  
Stephen Willard
Keyword(s):  
Sequential Spaces
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