Pages that link to "Item:Q1054035"
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The following pages link to The Zeeman conjecture for standard spines is equivalent to the Poincaré conjecture (Q1054035):
Displaying 14 items.
- Zeeman's conjecture for unthickened special polyhedra is equivalent to the Andrews-Curtis conjecture (Q1108614) (← links)
- Imbeddings of polyhedra in 3-manifolds (Q1210154) (← links)
- Bing's house and the Zeeman conjecture (Q1296779) (← links)
- Constructions and 3-deformations of 2-polyhedra and group presentations (Q1335190) (← links)
- Almost reconstruction of the 3-dimensional ball from \(K_{pqrs}\times I\) (Q1360201) (← links)
- On transformations of special spines and special polyhedra (Q1569775) (← links)
- Representation of homeotopies of a torus by simple polyhedra with a boundary (Q1673779) (← links)
- Subdivisions, Shellability, and collapsibility of products (Q1705798) (← links)
- Branched spines and contact structures on \(3\)--manifolds (Q1866747) (← links)
- Conjugacy search problem and the Andrews-Curtis conjecture (Q2305693) (← links)
- (Q4963477) (← links)
- (Q5043155) (← links)
- Ideal triangulations of 3‐manifolds up to decorated transit equivalences (Q6057401) (← links)
- Morse theory for group presentations (Q6567144) (← links)
