A hereditarily normal strongly zero-dimensional space containing subspaces of arbitrary large dimension
Strongly metrizable spaces of large dimension each separable subspace of which is zero-dimensional
Some examples in the dimension theory of Tychonoff spaces
Characterizing strong countable-dimensionality in terms of Baire category
Residuality of the set of embeddings into Nagata's n-dimensional universal spaces
On a construction of universal hereditarily indecomposable continua based on the Baire category
We give a proof of a theorem of Maćkowiak on the existence of universal n-dimensional hereditarily indecomposable continua, based on the Baire-category method.
Hereditarily indecomposable continua with exactly n autohomeomorphisms
The main goal of this paper is to construct, for every n,m ∈ ℕ, a hereditarily indecomposable continuum of dimension m which has exactly n autohomeomorphisms.
Countable-dimensional spaces: a survey
CONTENTS1. Definitions and characterizations ...................................................52. Subspace theorems .....................................................................103. Addition and sum theorems..........................................................134. Cartesian product theorems.........................................................205. Compactification and completion theorems..................................246. Universal space theorems............................................................287....
A hereditarily normal strongly zero-dimensional space containing subspaces of arbitrarily large dimension
On a construction of perfectly normal spaces and its applications to dimension theory
A hereditarily normal strongly zero-dimensional space with a subspace of positive dimension and an N-compact space of positive dimension
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