Laminar branched surfaces in 3--manifolds.
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Le calcul des invariants des espaces lenticulaires
Andrei Ratiu (1995)
Bulletin de la Société Mathématique de France
Le genre de Heegaard de 3-variétés orientables.
Phoebe Hoidn (1996)
Revista Matemática de la Universidad Complutense de Madrid
We consider irreducible, closed, oriented, connected 3-manifolds with a nontrivial fundamental group, and link Heegaard genus to fundamental domains. We shall show that the Heegaard genus is the least positive integer h(M) for which the manifold has a fundamental domain with 2·h(M) faces.
Leafwise hyperbolicity; a correction.
John Cantwell, Lawrence Conlon (1991)
Commentarii mathematici Helvetici
Leafwise hyperbolicity of proper foliations.
John Cantwell, Lawrence Conlon (1989)
Commentarii mathematici Helvetici
Leafwise smoothing laminations.
Calegari, Danny (2001)
Algebraic & Geometric Topology
Lens space surgeries and a conjecture of Goda and Teragaito.
Rasmussen, Jacob (2004)
Geometry & Topology
Les 2-sphères de vues par A. Hatcher et la conjecture de Smale
François Laudenbach (1983/1984)
Séminaire Bourbaki
Les invariants des 3-variétés périodiques
Nafaa Chbili (2001)
Annales de l’institut Fourier
Soit un entier . Une 3-variété est dite -périodique si et seulement si le groupe cyclique agit semi-librement sur avec un cercle comme l’ensemble des points fixes. Dans cet article, nous utilisons les invariants quantiques pour établir des conditions nécessaires pour qu’une 3-variété soit périodique.
Link concordance, homology cobordism, and Hirzebruch-type defects from iterated p-covers
Jae Choon Cha (2010)
Journal of the European Mathematical Society
Links of homeomorphisms of a disk and topological entropy.
Tsuyoshi Kobayashi (1985)
Inventiones mathematicae
Local moves on knots and products of knots
Louis H. Kauffman, Eiji Ogasa (2014)
Banach Center Publications
We show a relation between products of knots, which are generalized from the theory of isolated singularities of complex hypersurfaces, and local moves on knots in all dimensions. We discuss the following problem. Let K be a 1-knot which is obtained from another 1-knot J by a single crossing change (resp. pass-move). For a given knot A, what kind of relation do the products of knots, K ⊗ A and J ⊗ A, have? We characterize these kinds of relation between K ⊗ A and J ⊗ A by using local moves on high...
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