AbstractWe derive in this paper the classification up to isotopy of the incompressible surfaces in hyperbolic 3-manifolds which fiber over the circle with fiber a once-punctured torus. From this classification it follows that most of the 3-manifolds obtained by compactifying these bundles via a circle at infinity are closed hyperbolic 3-manifolds which contain 1.0 incompressible surfaces, i.e., are not Haken manifolds
In this paper, we study the creation of Klein bottles by surgery on knots in the 3-sphere. For non-c...
AbstractWe prove that if M is a connected, compact, orientable, irreducible 3-manifold with incompre...
The triangulation complexity of a closed orientable 3-manifold is the minimal number of tetrahedra i...
AbstractWe give conditions assuring that the given section in a surface bundle over the circle is hy...
AbstractTo each once-punctured-torus bundle, Tφ, over the circle with pseudo-Anosov monodromy φ, the...
AbstractFrohman (1986) showed that a nonorientable incompressible surface in a Seifert fibered space...
In the setting of hyperbolic 3-manifolds, Thurston conjectured that every connected, orientable, com...
AbstractLet M be a compact, connected, orientable, irreducible 3-manifold and T0 an incompressible t...
Myers shows that every compact, connected, orientable 3--manifold with no 2--sphere boundary compone...
For a hyperbolic knot K in S3, a toroidal surgery is Dehn surgery which yields a 3-manifold containi...
UnrestrictedWe explicitly construct the unique hyperbolic metric carried by the following three -- d...
AbstractIn this paper we prove that one can find surgeries arbitrarily close to infinity in the Dehn...
We show that a compact hyperbolizable acylindrical 3-manifold with non-empty incompressible boundary...
Abstract2-sided incompressible surfaces in punctured torus bundles were classified by Floyd and Hatc...
We construct pairs of non-isometric closed hyperbolic 3-orbifolds with the same topological type and...
In this paper, we study the creation of Klein bottles by surgery on knots in the 3-sphere. For non-c...
AbstractWe prove that if M is a connected, compact, orientable, irreducible 3-manifold with incompre...
The triangulation complexity of a closed orientable 3-manifold is the minimal number of tetrahedra i...
AbstractWe give conditions assuring that the given section in a surface bundle over the circle is hy...
AbstractTo each once-punctured-torus bundle, Tφ, over the circle with pseudo-Anosov monodromy φ, the...
AbstractFrohman (1986) showed that a nonorientable incompressible surface in a Seifert fibered space...
In the setting of hyperbolic 3-manifolds, Thurston conjectured that every connected, orientable, com...
AbstractLet M be a compact, connected, orientable, irreducible 3-manifold and T0 an incompressible t...
Myers shows that every compact, connected, orientable 3--manifold with no 2--sphere boundary compone...
For a hyperbolic knot K in S3, a toroidal surgery is Dehn surgery which yields a 3-manifold containi...
UnrestrictedWe explicitly construct the unique hyperbolic metric carried by the following three -- d...
AbstractIn this paper we prove that one can find surgeries arbitrarily close to infinity in the Dehn...
We show that a compact hyperbolizable acylindrical 3-manifold with non-empty incompressible boundary...
Abstract2-sided incompressible surfaces in punctured torus bundles were classified by Floyd and Hatc...
We construct pairs of non-isometric closed hyperbolic 3-orbifolds with the same topological type and...
In this paper, we study the creation of Klein bottles by surgery on knots in the 3-sphere. For non-c...
AbstractWe prove that if M is a connected, compact, orientable, irreducible 3-manifold with incompre...
The triangulation complexity of a closed orientable 3-manifold is the minimal number of tetrahedra i...