The Class of k-compact Spaces is Simple.
Products of uniform spaces
Remarks on reflections
Variations of uniform completeness related to realcompactness
Various characterizations of realcompactness are transferred to uniform spaces giving non-equivalent concepts. Their properties, relations and characterizations are described in this paper. A Shirota-like characterization of certain uniform realcompactness proved by Garrido and Meroño for metrizable spaces is generalized to uniform spaces. The paper may be considered as a unifying survey of known results with some new results added.
Čech-Stone-like compactifications for general topological spaces
The problem whether every topological space has a compactification such that every continuous mapping from into a compact space has a continuous extension from into is answered in the negative. For some spaces such compactifications exist.
Mazur-like topological linear spaces and their products
Topological linear spaces having the property that some sequentially continuous linear maps on them are continuous, are investigated. It is shown that such properties (and close ones, e.g., bornological-like properties) are closed under large products.
Orderability of spaces with linearly ordered uniform base
Some sequential properties
Products of quotients and of -spaces
On a problem of H. Herrlich
The Hewitt realcompactification of a product (Preliminary communication)
Products as reflections
One more remark on reflections
Generalized proximity and uniform spaces. I
Generalized proximity and uniform spaces. II
-categories
Construction of special functors and its applications
Extensions of mappings from products
Topological spaces without -accessible diagonal
Akademik Josef Novák sedmdesátiletý
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