The hyperbolic volume of a link complement is known to be unchanged when a half-twist is added to a link diagram, and a suitable 3-punctured sphere is present in the complement. We generalise this to the simplicial volume of link complements by analysing the corresponding toroidal decompositions. We then use it to prove a refined upper bound for the volume in terms of twists of various lengths for links
In hep-th/9805025, a result for the symmetric 3-loop massive tetrahedron in 3 dimensions was found, ...
We give a straightforward method that helps recognize when a noncompact hyperbolic 3-manifold is a l...
We provide an upper bound on the Cheeger constant and first eigenvalue of the Laplacian of a finite-...
If a hyperbolic link has a prime alternating diagram D, then we show that the link complement's volu...
As a result of Thurston\u27s Hyperbolization Theorem, many 3-manifolds have a hyperbolic metric or c...
As a result of Thurston\u27s Hyperbolization Theorem, many 3-manifolds have a hyperbolic metric or c...
We show that the volumes of certain hyperbolic A-adequate links can be bounded (above and) below in ...
In this paper we study the geometry of fully augmented link complements in the thickened torus and d...
For a hyperbolic link K in the thickened torus with no bigons, we show that there is a decomposition...
In this thesis we discuss the volume conjecture and explicitly develop the necessary background in k...
Given a link in a 3-manifold such that the complement is hyperbolic, we provide two modifications to...
Given a link in a 3-manifold such that the complement is hyperbolic, we provide two modifications to...
In the 1970s, Williams developed an algorithm that has been used to construct modular links. We intr...
In a previous paper ([14]), the author was able to show that the volumes of certain hyperbolic semi-...
We introduce a framework to analyze knots and links in an unmarked solid torus. We discuss invariant...
In hep-th/9805025, a result for the symmetric 3-loop massive tetrahedron in 3 dimensions was found, ...
We give a straightforward method that helps recognize when a noncompact hyperbolic 3-manifold is a l...
We provide an upper bound on the Cheeger constant and first eigenvalue of the Laplacian of a finite-...
If a hyperbolic link has a prime alternating diagram D, then we show that the link complement's volu...
As a result of Thurston\u27s Hyperbolization Theorem, many 3-manifolds have a hyperbolic metric or c...
As a result of Thurston\u27s Hyperbolization Theorem, many 3-manifolds have a hyperbolic metric or c...
We show that the volumes of certain hyperbolic A-adequate links can be bounded (above and) below in ...
In this paper we study the geometry of fully augmented link complements in the thickened torus and d...
For a hyperbolic link K in the thickened torus with no bigons, we show that there is a decomposition...
In this thesis we discuss the volume conjecture and explicitly develop the necessary background in k...
Given a link in a 3-manifold such that the complement is hyperbolic, we provide two modifications to...
Given a link in a 3-manifold such that the complement is hyperbolic, we provide two modifications to...
In the 1970s, Williams developed an algorithm that has been used to construct modular links. We intr...
In a previous paper ([14]), the author was able to show that the volumes of certain hyperbolic semi-...
We introduce a framework to analyze knots and links in an unmarked solid torus. We discuss invariant...
In hep-th/9805025, a result for the symmetric 3-loop massive tetrahedron in 3 dimensions was found, ...
We give a straightforward method that helps recognize when a noncompact hyperbolic 3-manifold is a l...
We provide an upper bound on the Cheeger constant and first eigenvalue of the Laplacian of a finite-...