A wild Cantor set in $E^n$ with simply connected complement

DOI10.4064/fm-86-1-9-27zbMath0301.57005OpenAlexW959235073MaRDI QIDQ4056735

D. G. Degryse, Richard Osborne

Publication date: 1974

Published in: Fundamenta Mathematicae (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/214783

Mathematics Subject Classification ID

Embeddings and immersions in topological manifolds (57N35) Wild embeddings (57M30)

Related Items (12)

Cantor sets in \(S^ 3\) with simply connected complements ⋮ Rigid cantor sets in $R^3$ with simply connected complement ⋮ Simply connected 3-manifolds with a dense set of ends of specified genus ⋮ Simply connected open 3-manifolds with rigid genus one ends ⋮ Genus 2 Cantor sets ⋮ Wild high-dimensional Cantor fences in \(\mathbb{R}^n\). I ⋮ Cantor sets with high-dimensional projections ⋮ Quasiconformal non-parametrizability of almost smooth spheres ⋮ Wild Cantor sets as approximations to codimension two manifolds ⋮ Distinguishing Bing-Whitehead Cantor sets ⋮ Inequivalent Cantor sets in $R^{3}$ whose complements have the same fundamental group ⋮ A Cantor set with hyperbolic complement

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