Add to ORKGWe prove that for any closed, connected, oriented 3-manifold M, there exists an infinite family of 2-fold branched covers of M that are hyperbolic 3-manifolds and surface bundles over the circle with arbitrarily large volume.Comment: 16 pages, 4 figures, to appear in Journal of Topology and Analysi
AbstractWe study two families of closed orientable three-dimensional manifolds, which are defined as...
We study Veech groups associated to the pseudo-Anosov monodromies of fibers and foliations of a fixe...
Many three-dimensional manifolds are two-fold branched covers of the three-dimensional sphere. Howev...
We prove that for hyperbolic fibered knots in any closed, connected, oriented 3-manifold the volume ...
We construct pairs of non-isometric closed hyperbolic 3-orbifolds with the same topological type and...
We construct pairs of non-isometric closed hyperbolic 3-orbifolds with the same topological type and...
We show that, for hyperbolic fibred knots in the three-sphere, the volume and the genus are unrelate...
We show that all hyperbolic surface bundles over the circle with fibers of genus zero, one, or two a...
For each surface S of genus g > 2 we construct pairs of conjugate pseudo-Anosov maps, ϕ1 and ϕ2, and...
We show that if a closed hyperbolic 3-manifold has infinitely many finite covers of bounded Heegaard...
In the setting of hyperbolic 3-manifolds, Thurston conjectured that every connected, orientable, com...
In the setting of hyperbolic 3-manifolds, Thurston conjectured that every connected, orientable, com...
In the setting of hyperbolic 3-manifolds, Thurston conjectured that every connected, orientable, com...
In the setting of hyperbolic 3-manifolds, Thurston conjectured that every connected, orientable, com...
AbstractIf g is an integer ⩾2, and M is a closed simple 3-manifold such that π1(M) has a subgroup is...
AbstractWe study two families of closed orientable three-dimensional manifolds, which are defined as...
We study Veech groups associated to the pseudo-Anosov monodromies of fibers and foliations of a fixe...
Many three-dimensional manifolds are two-fold branched covers of the three-dimensional sphere. Howev...
We prove that for hyperbolic fibered knots in any closed, connected, oriented 3-manifold the volume ...
We construct pairs of non-isometric closed hyperbolic 3-orbifolds with the same topological type and...
We construct pairs of non-isometric closed hyperbolic 3-orbifolds with the same topological type and...
We show that, for hyperbolic fibred knots in the three-sphere, the volume and the genus are unrelate...
We show that all hyperbolic surface bundles over the circle with fibers of genus zero, one, or two a...
For each surface S of genus g > 2 we construct pairs of conjugate pseudo-Anosov maps, ϕ1 and ϕ2, and...
We show that if a closed hyperbolic 3-manifold has infinitely many finite covers of bounded Heegaard...
In the setting of hyperbolic 3-manifolds, Thurston conjectured that every connected, orientable, com...
In the setting of hyperbolic 3-manifolds, Thurston conjectured that every connected, orientable, com...
In the setting of hyperbolic 3-manifolds, Thurston conjectured that every connected, orientable, com...
In the setting of hyperbolic 3-manifolds, Thurston conjectured that every connected, orientable, com...
AbstractIf g is an integer ⩾2, and M is a closed simple 3-manifold such that π1(M) has a subgroup is...
AbstractWe study two families of closed orientable three-dimensional manifolds, which are defined as...
We study Veech groups associated to the pseudo-Anosov monodromies of fibers and foliations of a fixe...
Many three-dimensional manifolds are two-fold branched covers of the three-dimensional sphere. Howev...