Genera of the arborescent links

DOI10.1090/memo/0339zbMath1415.57001OpenAlexW2060063507MaRDI QIDQ5384850

David Gabai, William P. Thurston

Publication date: 26 June 2019

Published in: Memoirs of the American Mathematical Society (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1090/memo/0339

Mathematics Subject Classification ID

Foliations in differential topology; geometric theory (57R30) Research exposition (monographs, survey articles) pertaining to manifolds and cell complexes (57-02) Proceedings, conferences, collections, etc. pertaining to manifolds and cell complexes (57-06) Topological manifolds (57Nxx)

Related Items (23)

Arborescence of positive Thompson links ⋮ Alexander and Thurston norms, and the Bieri-Neumann-Strebel invariants for free-by-cyclic groups ⋮ Innermost disk pairs in least weight normal surfaces ⋮ The minimal genus of homology classes in a finite 2-complex ⋮ Small \(C^1\) actions of semidirect products on compact manifolds ⋮ Coxeter groups and meridional rank of links ⋮ Sutured manifolds and polynomial invariants from higher rank bundles ⋮ Fibered cohomology classes in dimension three, twisted Alexander polynomials and Novikov homology ⋮ Fibrations of 3-manifolds and asymptotic translation length in the arc complex ⋮ Residual torsion-free nilpotence, biorderability and pretzel knots ⋮ Pseudo-Anosov homeomorphisms of punctured nonorientable surfaces with small stretch factor ⋮ Asymptotic translation lengths and normal generation for pseudo-Anosov monodromies of fibered 3-manifolds ⋮ A note on thickness of knots ⋮ Computation of the Taut, the Veering and the Teichmüller Polynomials ⋮ The bridge number of arborescent links with many twigs ⋮ Heegaard Floer homology of \(L\)-space links with two components ⋮ Purely cosmetic surgeries and pretzel knots ⋮ \(\mathbb{Z}_2\)-Thurston norm and complexity of 3-manifolds. II ⋮ Orderability and Dehn filling ⋮ \(C^{1,0}\) foliation theory ⋮ Pseudo-Anosov maps with small stretch factors on punctured surfaces ⋮ Incompressible surfaces and pseudo-Anosov flows ⋮ Getting a handle on the Conway knot

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