Pages that link to "Item:Q906847"
From MaRDI portal
The following pages link to Decision problems for 3-manifolds and their fundamental groups (Q906847):
Displaying 24 items.
- An application of Poénaru's ``zipping theory'' (Q307742) (← links)
- The membership problem for 3-manifold groups is solvable (Q312374) (← links)
- Thurston's vision and the virtual fibering theorem for 3-manifolds (Q485099) (← links)
- Around 3-manifold groups (Q784189) (← links)
- The word problem in a class of non-Haken 3-manifolds (Q1327325) (← links)
- The picture problem for 3-complexes. (Q1434296) (← links)
- Simply connected 3-manifolds and undecidable problems in group theory. (Q1613929) (← links)
- Undecidability of the freedom problem for 3-manifold groups. (Q1613937) (← links)
- 2-stratifold groups have solvable word problem (Q1671981) (← links)
- Geometry of the word problem for 3-manifold groups (Q1703088) (← links)
- Computational complexity and 3-manifolds and zombies (Q1785090) (← links)
- Decision problems in the space of Dehn fillings (Q1868042) (← links)
- 2-stratifold spines of closed 3-manifolds (Q2176807) (← links)
- The computational complexity of basic decision problems in 3-dimensional topology (Q2481645) (← links)
- Conjugacy problem in groups of oriented geometrizable 3-manifolds (Q2570065) (← links)
- The planar Cayley graphs are effectively enumerable. II (Q2700978) (← links)
- Search and witness problems in group theory (Q3085996) (← links)
- An explicit relation between knot groups in lens spaces and those in S3 (Q4579865) (← links)
- VIRTUAL ALGEBRAIC FIBRATIONS OF KÄHLER GROUPS (Q5006410) (← links)
- (Q5027682) (← links)
- All Dehn Fillings of the Whitehead Link Complement are Tetrahedron Manifolds (Q5058084) (← links)
- A solution of the decision problem for the Lewis systems S2 and S4, with an application to topology (Q5844608) (← links)
- Spines and surgery descriptions of graph manifolds (Q6053443) (← links)
- Algorithms for contractibility of compressed curves on 3-manifold boundaries (Q6174804) (← links)