Pages that link to "Item:Q2839374"
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The following pages link to Inequivalent Cantor sets in \(R^{3}\) whose complements have the same fundamental group (Q2839374):
Displaying 7 items.
- On the space of Cantor subsets of \(\mathbb R^3\) (Q387904) (← links)
- Simply connected open 3-manifolds with rigid genus one ends (Q395152) (← links)
- Homogeneity groups of ends of open 3-manifolds (Q482362) (← links)
- Free groups as end homogeneity groups of \(3\)-manifolds (Q832432) (← links)
- Cantor sets in \(S^ 3\) with simply connected complements (Q1084705) (← links)
- Simply connected 3-manifolds with a dense set of ends of specified genus (Q1674178) (← links)
- Uncountably many inequivalent Lipschitz homogeneous Cantor sets in \(\mathbb R^3\) (Q2497099) (← links)
