Add to ORKGWith Robert Haraway, Robert Meyerhoff, Nathaniel Thurston and Andrew Yarmola.We address the following question. What are all the 1-cusped hyperbolic 3-manifolds whose maximal cusps have low volume? Among other things we will outline a proof that the figure-8 knot complement and its sister are the 1-cusped manifolds with minimal maximal cusp volume
Abstract. We show that if M is a complete, finite–volume, hyperbolic 3-manifold having exactly one c...
Abstract. We introduce an algorithm which transforms every four-dimensional cubulation into an orien...
We consider hyperbolic 3-manifolds with either non-empty compact geodesic boundary, or some toric cu...
In the 1970's, Thurston and Jorgensen showed that the volumes of orientable finite-volume hyperbolic...
on the occasion of his 70th birthday Abstract. For n−dimensional hyperbolic manifolds of finite vol-...
Abstract. Agol has conjectured that minimally twisted n–chain links are the smallest volume hyperbol...
AbstractFor n-dimensional hyperbolic manifolds of finite volume with m ⩾ 1 cusps a new lower volume ...
This thesis is a study on the volumes of cusped hyperbolic 3-manifolds with a compact totally geodes...
Let M be a complete, finite-volume, orientable hyperbolic manifold having exactly one cusp. If we as...
Let M be a complete, finite-volume, orientable hyperbolic manifold having exactly one cusp. If we as...
We construct here two new examples of non-orientable, non-compact, hyperbolic 4-manifolds. The first...
We construct here two new examples of non-orientable, non-compact, hyperbolic 4-manifolds. The first...
We construct here two new examples of non-orientable, non-compact, hyperbolic 4-manifolds. The first...
24 pages, 15 figures, typos correctedInternational audienceWe introduce a simple algorithm which tra...
We classify all the non-hyperbolic Dehn fillings of the complement of the chain-link with 3 componen...
Abstract. We show that if M is a complete, finite–volume, hyperbolic 3-manifold having exactly one c...
Abstract. We introduce an algorithm which transforms every four-dimensional cubulation into an orien...
We consider hyperbolic 3-manifolds with either non-empty compact geodesic boundary, or some toric cu...
In the 1970's, Thurston and Jorgensen showed that the volumes of orientable finite-volume hyperbolic...
on the occasion of his 70th birthday Abstract. For n−dimensional hyperbolic manifolds of finite vol-...
Abstract. Agol has conjectured that minimally twisted n–chain links are the smallest volume hyperbol...
AbstractFor n-dimensional hyperbolic manifolds of finite volume with m ⩾ 1 cusps a new lower volume ...
This thesis is a study on the volumes of cusped hyperbolic 3-manifolds with a compact totally geodes...
Let M be a complete, finite-volume, orientable hyperbolic manifold having exactly one cusp. If we as...
Let M be a complete, finite-volume, orientable hyperbolic manifold having exactly one cusp. If we as...
We construct here two new examples of non-orientable, non-compact, hyperbolic 4-manifolds. The first...
We construct here two new examples of non-orientable, non-compact, hyperbolic 4-manifolds. The first...
We construct here two new examples of non-orientable, non-compact, hyperbolic 4-manifolds. The first...
24 pages, 15 figures, typos correctedInternational audienceWe introduce a simple algorithm which tra...
We classify all the non-hyperbolic Dehn fillings of the complement of the chain-link with 3 componen...
Abstract. We show that if M is a complete, finite–volume, hyperbolic 3-manifold having exactly one c...
Abstract. We introduce an algorithm which transforms every four-dimensional cubulation into an orien...
We consider hyperbolic 3-manifolds with either non-empty compact geodesic boundary, or some toric cu...