Heegaard surfaces and measured laminations. I: the Waldhausen conjecture

From MaRDI portal
Publication:863439

DOI10.1007/s00222-006-0009-yzbMath1109.57012arXivmath/0408198OpenAlexW2074536553WikidataQ123129244 ScholiaQ123129244MaRDI QIDQ863439

Tao Li

Publication date: 26 January 2007

Published in: Inventiones Mathematicae (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/0408198




Related Items (23)

Infinitely many hyperbolic 3-manifolds admitting distance-\(d\) and genus-\(g\) Heegaard splittingsEffective finiteness of irreducible Heegaard splittings of non-Haken 3-manifoldsMAPPING CLASS GROUPS OF HEEGAARD SPLITTINGSBig Heegaard distance implies finite mapping class groupNon degenerating Dehn fillings on genus two Heegaard splittings of knots' complementsDehn filling and the geometry of unknotting tunnelsStabilizing Heegaard splittings of toroidal 3-manifoldsFinding non-orientable surfaces in 3-manifoldsHeegaard genus, degree‐one maps, and amalgamation of 3‐manifoldsCharacterization of 3-bridge links with infinitely many 3-bridge spheresKNOTS WITH INFINITELY MANY INCOMPRESSIBLE SEIFERT SURFACESSmall 3-manifolds with large Heegaard distanceAn algorithm to determine the Heegaard genus of simple 3-manifolds with nonempty boundaryRank and genus of 3-manifoldsAn algorithm to determine the Heegaard genus of a 3-manifoldNon-isotopic Heegaard splittings of Seifert fibered spaces. With an appendix by R.WeidmannHeegaard surfaces and the distance of amalgamationHeegaard surfaces and measured laminations, II: Non-Haken 3–manifoldsNonminimal bridge positions of torus knots are stabilizedThree-bridge links with infinitely many three-bridge spheresSome results on Heegaard splittingFiniteness of mapping class groups: locally large strongly irreducible Heegaard splittingsDecompositions of the 3-sphere and lens spaces with three handlebodies



Cites Work


This page was built for publication: Heegaard surfaces and measured laminations. I: the Waldhausen conjecture