A hereditarily normal strongly zero-dimensional space with a subspace of positive dimension and an N-compact space of positive dimension
A little more on the product of two pseudocompact spaces
A metrization theorem for countably compact spaces
A new characterization of Eberlein compacta
We give a sufficient and necessary condition for a Radon-Nikodým compact space to be Eberlein compact in terms of a separable fibre connecting weak-* and norm approximation.
A new extension of countable compactness
A new kind of compactness for topological spaces
A nice class extracted from -theory
We study systematically a class of spaces introduced by Sokolov and call them Sokolov spaces. Their importance can be seen from the fact that every Corson compact space is a Sokolov space. We show that every Sokolov space is collectionwise normal, -stable and -monolithic. It is also established that any Sokolov compact space is Fréchet-Urysohn and the space is Lindelöf. We prove that any Sokolov space with a -diagonal has a countable network and obtain some cardinality restrictions on subsets...
A note on characterizations of compactness.
A note on dense subspaces of dyadic compact spaces
A note on E-compact spaces
A note on pairwise c-compact bitopological spaces
A note on strong compactness and S-closedness
A note on zero-dimensional preimages of compact spaces
A Property Between Compact and Strongly Countably Compact
A Ramsey theorem for polyadic spaces
A polyadic space is a Hausdorff continuous image of some power of the one-point compactification of a discrete space. We prove a Ramsey-like property for polyadic spaces which for Boolean spaces can be stated as follows: every uncountable clopen collection contains an uncountable subcollection which is either linked or disjoint. One corollary is that is not a universal preimage for uniform Eberlein compact spaces of weight at most κ, thus answering a question of Y. Benyamini, M. Rudin and M. Wage....
A theorem on the weak topology of C(X) for compact scattered X
A Topological Notion of Boundedness.
A unified theory of weak separation properties.
A weakening of , with applications to topology
A weakly pseudocompact subspace of Banach space is weakly compact