Acyclic resolutions for arbitrary groups
Michael Levin
Abstract
We prove that for every abelian group G and every compactum X with G X ≤ n ≥ 2 there is a G-acyclic resolution r: Z X from a compactum Z with G Z ≤ n and Z ≤ n+1 onto X.
Create a lesson
Related papers
Hölder Selections under Stieltjes Clocks: Uniform Disconnectedness and Jump Dominance
Serkan İlter, Hülya Duru, Arkady Kitover et al.
Journey into special T1-spaces
Robert Rałowski
Finite-Point Metrizable Coarsenings: Compatible Gauges, Simplicial Metrics, and Hausdorff Lower Bounds
Ahmad ja'afari kalvan, Ehsan Shahoseini
Fractal dimensions and quasisymmetric packing-minimalities of some homogeneous Moran sets
Pingping Liu, Chenyuan Jiang, Yanzhe Li
Proper classes of non-embeddable continua
Gerald Kuba
On Ist- convergence in the space of reals
Amar Kumar Banerjee, Khairul Hasan