Pages that link to "Item:Q1902194"
From MaRDI portal
The following pages link to Thin position and the recognition problem for \(S^ 3\) (Q1902194):
Displaying 50 items.
- An application of Poénaru's ``zipping theory'' (Q307742) (← links)
- Triangulations of \(3\)-manifolds with essential edges (Q318704) (← links)
- Inflations of ideal triangulations (Q462286) (← links)
- An algorithm to determine the Heegaard genus of a 3-manifold (Q551154) (← links)
- Hardness of embedding simplicial complexes in \(\mathbb R^d\) (Q621847) (← links)
- An algorithm to determine the Heegaard genus of simple 3-manifolds with nonempty boundary (Q945642) (← links)
- Meridional almost normal surfaces in knot complements (Q1007166) (← links)
- Converting between quadrilateral and standard solution sets in normal surface theory (Q1035322) (← links)
- Isomorphism-free lexicographic enumeration of triangulated surfaces and 3-manifolds (Q1041614) (← links)
- Recognizing the 3-sphere (Q1347363) (← links)
- Thin presentation of knots and lens spaces (Q1408561) (← links)
- An algorithm to detect laminar 3-manifolds (Q1426821) (← links)
- Remarks on the entropy of \(3\)-manifolds (Q1571617) (← links)
- Taut ideal triangulations of \(3\)-manifolds (Q1586951) (← links)
- Integer homology 3-spheres admit irreducible representations in \(\mathrm{SL}(2,{\mathbb C})\) (Q1653121) (← links)
- Fans, decision problems and generators of free abelian \(\ell\)-groups (Q1683673) (← links)
- Finding non-orientable surfaces in 3-manifolds (Q1688857) (← links)
- Additive invariants for knots, links and graphs in 3-manifolds (Q1785081) (← links)
- Algorithms for recognizing knots and 3-manifolds (Q1809543) (← links)
- The size of triangulations supporting a given link (Q1810324) (← links)
- Algorithmic detection and description of hyperbolic structures on closed 3-manifolds with solvable word problem (Q1865105) (← links)
- Simplifying triangulations of \(S^3\). (Q1880020) (← links)
- Least weight injective surfaces are fundamental (Q1916456) (← links)
- Disconnectedness of sublevel sets of some Riemannian functionals (Q1924205) (← links)
- The maximal number of exceptional Dehn surgeries (Q1941069) (← links)
- Width is not additive (Q1945745) (← links)
- Efficient triangulations and boundary slopes (Q2029624) (← links)
- Frontiers of sphere recognition in practice (Q2098099) (← links)
- Counting essential surfaces in \(3\)-manifolds (Q2131230) (← links)
- New constructions related to the polynomial sphere recognition problem (Q2136838) (← links)
- Graph theory -- a survey on the occasion of the Abel Prize for László Lovász (Q2143333) (← links)
- Traversing three-manifold triangulations and spines (Q2190077) (← links)
- From normal surfaces to normal curves to geodesics on surfaces (Q2275137) (← links)
- Trunk of satellite and companion knots (Q2295643) (← links)
- Virtual knots and links (Q2342201) (← links)
- Knots with compressible thin levels (Q2351935) (← links)
- A characterisation of alternating knot exteriors (Q2356966) (← links)
- Maximal admissible faces and asymptotic bounds for the normal surface solution space (Q2431613) (← links)
- The computational complexity of basic decision problems in 3-dimensional topology (Q2481645) (← links)
- Unrecognizability of manifolds (Q2498916) (← links)
- Feynman diagrams of generalized matrix models and the associated manifolds in dimension four (Q2738210) (← links)
- Simplicial Manifolds, Bistellar Flips and a 16-Vertex Triangulation of the Poincaré Homology 3-Sphere (Q2743877) (← links)
- Quadrilateral–Octagon Coordinates for Almost Normal Surfaces (Q2911506) (← links)
- SEIFERT SURFACES IN KNOT COMPLEMENTS (Q3502780) (← links)
- Compact and long virtual knots (Q3580874) (← links)
- Optimizing the double description method for normal surface enumeration (Q3584785) (← links)
- FINDING PLANAR SURFACES IN KNOT- AND LINK-MANIFOLDS (Q3631181) (← links)
- Algorithmic recognition of 3-manifolds (Q4383201) (← links)
- THIN POSITION FOR TANGLES (Q4414979) (← links)
- NORMAL SURFACES IN THE FIGURE-8 KNOT COMPLEMENT (Q4414988) (← links)