The profinite completion of $3$-manifold groups, fiberedness and the Thurston norm

zbMath1452.57012arXiv1505.07799MaRDI QIDQ5127255

Michel Boileau, Stefan Friedl

Publication date: 21 October 2020

Full work available at URL: https://arxiv.org/abs/1505.07799

zbMATH Keywords

twisted Alexander polynomialfundamental group3-manifoldThurston normfiberednessprofinite

Mathematics Subject Classification ID

Fundamental group, presentations, free differential calculus (57M05) Knot polynomials (57K14) Invariants of 3-manifolds (including skein modules, character varieties) (57K31) General topology of 3-manifolds (57K30)

Related Items (15)

Profinite rigidity for twisted Alexander polynomials ⋮ A Survey of the Thurston Norm ⋮ On a theorem of Friedl and Vidussi ⋮ Distinguishing 4-dimensional geometries via profinite completions ⋮ Distinguishing some genus one knots using finite quotients ⋮ Finite-volume hyperbolic 3-manifolds are almost determined by their finite quotient groups ⋮ Profinite rigidity of graph manifolds and JSJ decompositions of 3-manifolds ⋮ Absolute profinite rigidity and hyperbolic geometry ⋮ Profinite invariants of arithmetic groups ⋮ Agol's theorem on hyperbolic cubulations ⋮ Profinite rigidity for Seifert fibre spaces ⋮ Profinite detection of 3-manifold decompositions ⋮ Profinite completions, cohomology and JSJ decompositions of compact 3-manifolds ⋮ A Survey of the Impact of Thurston’s Work on Knot Theory ⋮ Profinite rigidity of graph manifolds. II: Knots and mapping classes

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