AbstractIn this paper we show how the formula for the sl(2, C), quantum invariant of the complement of a regular neighborhood of a link, can be proved in the context of topological quantum field theory with corners. As an application we will describe a short proof for the formulas for the colored Jones polynomials of torus knots
The domain of this thesis is within quantum topology and its subject is focused towards the interact...
Results of Kirillov and Reshetikhin on constructing invariants of framed links from the quantum grou...
AbstractResults of Kirillov and Reshetikhin on constructing invariants of framed links from the quan...
AbstractIn this paper we show how the formula for the sl(2, C), quantum invariant of the complement ...
An elementary introduction to knot theory and its link to quantum field theory is presented with an ...
Skein modules arise naturally when mathematicians try to generalize the Jones polynomial of knots. I...
The Reshetikhin-Turaev construction is a method of obtaining invariants of links (and other topologi...
Eisermann has shown that the Jones polynomial of a n-component ribbon link L⊂S3 is divided by the Jo...
Abstract. The Witten-Reshetikhin-Turaev invariants extend the Jones polynomials of links in S3 to in...
15 pages, 4 figuresThe Witten-Reshetikhin-Turaev invariants extend the Jones polynomials of links in...
This thesis examines the Reshetikhin and Turaev tangle invariants associated with the quantum group ...
AbstractIn this short note we give lower bounds for the Heegaard genus of 3-manifolds using various ...
We discuss the Jones-Conway polynomial, also known as Homfly polynomial. It is a knot invari-ant, an...
We construct a quantum algorithm to approximate efficiently the colored Jones polynomial of the plat...
This monograph derives direct and concrete relations between colored Jones polynomials and the topol...
The domain of this thesis is within quantum topology and its subject is focused towards the interact...
Results of Kirillov and Reshetikhin on constructing invariants of framed links from the quantum grou...
AbstractResults of Kirillov and Reshetikhin on constructing invariants of framed links from the quan...
AbstractIn this paper we show how the formula for the sl(2, C), quantum invariant of the complement ...
An elementary introduction to knot theory and its link to quantum field theory is presented with an ...
Skein modules arise naturally when mathematicians try to generalize the Jones polynomial of knots. I...
The Reshetikhin-Turaev construction is a method of obtaining invariants of links (and other topologi...
Eisermann has shown that the Jones polynomial of a n-component ribbon link L⊂S3 is divided by the Jo...
Abstract. The Witten-Reshetikhin-Turaev invariants extend the Jones polynomials of links in S3 to in...
15 pages, 4 figuresThe Witten-Reshetikhin-Turaev invariants extend the Jones polynomials of links in...
This thesis examines the Reshetikhin and Turaev tangle invariants associated with the quantum group ...
AbstractIn this short note we give lower bounds for the Heegaard genus of 3-manifolds using various ...
We discuss the Jones-Conway polynomial, also known as Homfly polynomial. It is a knot invari-ant, an...
We construct a quantum algorithm to approximate efficiently the colored Jones polynomial of the plat...
This monograph derives direct and concrete relations between colored Jones polynomials and the topol...
The domain of this thesis is within quantum topology and its subject is focused towards the interact...
Results of Kirillov and Reshetikhin on constructing invariants of framed links from the quantum grou...
AbstractResults of Kirillov and Reshetikhin on constructing invariants of framed links from the quan...