Spaces Without Cohomological Dimension Preserving Compactifications

DOI10.2307/2048795zbMath0742.55002OpenAlexW4249789856MaRDI QIDQ3983093

Jerzy Dydak, John J. Walsh

Publication date: 27 June 1992

Full work available at URL: https://doi.org/10.2307/2048795

zbMATH Keywords

cohomological dimensionStone-Čech compactificationmetrizable spaceEilenberg-MacLane complexes

Mathematics Subject Classification ID

Dimension theory in general topology (54F45) Dimension theory in algebraic topology (55M10)

Related Items

On classes of maps which preserve finitisticness, Axiomatic characterizations of the dimension of metric spaces, Compact maps and quasi-finite complexes, Cohomological dimension of Tychonov spaces, Extension dimension and quasi-finite CW-complexes, Open problems in topology., Cohomological dimension and metrizable spaces. II, Unbounded sets of maps and compactification in extension theory, Compactifications and cohomological dimension, Dimension of maps, universal spaces, and homotopy, Universal Cell-Like Maps, Extension theory of separable metrizable spaces with applications to dimension theory

Cites Work

• Characterizing cohomological dimension: The cohomological dimension of \(A \cup{} B\)
• The \(K\)-theory of Eilenberg-MacLane complexes
• On axiomatic homology theory
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