Cohomological dimension theory of compact metric spaces
arXiv:math/0501523
Abstract
This is a detailed introductory survey of the cohomological dimension theory of compact metric spaces.
61 pages
Cited by in corpus (24)
- Rational acyclic resolutions
- Dimension of locally and asymptotically self-similar spaces
- On compacta not admitting a stable intersection in R^n
- Cell-like resolutions preserving cohomological dimensions
- Maps to the projective plane
- On homotopical and homological -sets
- An infinite-dimensional phenomenon in finite-dimensional metric topology
- Simplicial inverse sequences in extension theory
- Alexandroff type manifolds and homology manifolds
- Bockstein theorem for nilpotent groups
- A proof of the Gap Labeling Conjecture
- Dimension of graphoids of rational vector-functions
- Cohomological dimension with respect to nonabelian groups
- Acyclic resolutions for arbitrary groups
- Universal acyclic resolutions for arbitrary coefficient groups
- Dimension-raising theorems for cohomological and extension dimensions
- On dimensionally exotic maps
- Mean dimension of full shifts
- On actions of abelian Cantor groups
- Cell-Like Maps and Surgery
- Sofic mean dimension of typical actions and a comparison theorem
- Homogeneous metric ANR-compacta
- Extensions of maps to M(Z_m,1)
- Dimension of the product and classical formulae of dimension theory