We propose to generalize the volume conjecture to knotted trivalent graphs and we prove the conjecture for all augmented knotted trivalent graphs. As a corollary we find that for any link L there is an arithmetic link containing L for which the volume conjecture holds
Abstract Loosely speaking, the Volume Conjecture states that the limit of the n-th colored Jones pol...
The generalized volume conjecture and the AJ conjecture (a.k.a. the quantum volume conjecture) are e...
In this paper we study the geometry of fully augmented link complements in the thickened torus and d...
The volume conjecture states that a certain limit of the colored Jones polynomial of a knot in the t...
In this thesis we discuss the volume conjecture and explicitly develop the necessary background in k...
We show that the volumes of certain hyperbolic A-adequate links can be bounded (above and) below in ...
If a hyperbolic link has a prime alternating diagram D, then we show that the link complement's volu...
The volume conjecture states that for a hyperbolic knot K in the three-sphere S3 the asymptotic grow...
We prove the volume conjecture for an infinite family of links called Whitehead chains that generali...
While knot theory has been studied since the 19th century (and arguably for thousands of years prior...
For a hyperbolic link in the 3-sphere, the hyperbolic volume of its complement is an interesting and...
The volume conjecture states that for a hyperbolic knot K in the three-sphere S^3 the asymptotic gro...
The volume conjecture states that for a hyperbolic knot K in the three-sphere S^3 the asymptotic gro...
For a hyperbolic link in the 3-sphere, the hyperbolic volume of its complement is an interesting and...
We construct a new infinite family of ideal triangulations and H-triangulations for the complements ...
Abstract Loosely speaking, the Volume Conjecture states that the limit of the n-th colored Jones pol...
The generalized volume conjecture and the AJ conjecture (a.k.a. the quantum volume conjecture) are e...
In this paper we study the geometry of fully augmented link complements in the thickened torus and d...
The volume conjecture states that a certain limit of the colored Jones polynomial of a knot in the t...
In this thesis we discuss the volume conjecture and explicitly develop the necessary background in k...
We show that the volumes of certain hyperbolic A-adequate links can be bounded (above and) below in ...
If a hyperbolic link has a prime alternating diagram D, then we show that the link complement's volu...
The volume conjecture states that for a hyperbolic knot K in the three-sphere S3 the asymptotic grow...
We prove the volume conjecture for an infinite family of links called Whitehead chains that generali...
While knot theory has been studied since the 19th century (and arguably for thousands of years prior...
For a hyperbolic link in the 3-sphere, the hyperbolic volume of its complement is an interesting and...
The volume conjecture states that for a hyperbolic knot K in the three-sphere S^3 the asymptotic gro...
The volume conjecture states that for a hyperbolic knot K in the three-sphere S^3 the asymptotic gro...
For a hyperbolic link in the 3-sphere, the hyperbolic volume of its complement is an interesting and...
We construct a new infinite family of ideal triangulations and H-triangulations for the complements ...
Abstract Loosely speaking, the Volume Conjecture states that the limit of the n-th colored Jones pol...
The generalized volume conjecture and the AJ conjecture (a.k.a. the quantum volume conjecture) are e...
In this paper we study the geometry of fully augmented link complements in the thickened torus and d...
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