Another note on Kempisty's generalized continuity.
Lee, J.P., Piotrowski, Z. (1988)
International Journal of Mathematics and Mathematical Sciences
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Displaying similar documents to “On the theorems of Y. Mibu and G. Debs on separate continuity.”
Another note on Kempisty's generalized continuity.
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On quasi-continuous bijections.
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On a class of real normed lattices
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We say that a real normed lattice is quasi-Baire if the intersection of each sequence of monotonic open dense sets is dense. An example of a Baire-convex space, due to M. Valdivia, which is not quasi-Baire is given. We obtain that is a quasi-Baire space iff , is a pairwise Baire bitopological space, where , is a quasi-uniformity that determines, in . Nachbin’s sense, the topological ordered space .