Since the discovery of the Jones polynomial [15], the quantum $\mathrm{g}\mathrm{r}o$up has $\dot{\mathrm{b}}\mathrm{e}\mathrm{e}\mathrm{n} $ used to construct the invariants of knots and links, and many knot invariants such as HOM-FLY polynomial [9], colored Jones polynomial [4], Kauffman $\mathrm{p}o$lynomial [22], have been $\mathrm{p}\mathrm{r}o$posed. Recently Kashaev constructed a knot invariant by use of the cyclic quantu
In 1984 Jones discovered a polynomial invariant of knots, which resembled none of the formerly known...
For this lecture, useful references include: Khovanov and Lauda, A diagrammatic approach to categori...
Since discovery of the Jones polynomial, knot theory has enjoyed a virtual explosion of important re...
An elementary introduction to knot theory and its link to quantum field theory is presented with an ...
Many of the articles in this book are accessible to undergraduates who are working on research or ta...
Results of Kirillov and Reshetikhin on constructing invariants of framed links from the quantum grou...
In [2] it was conjectured that the coloured Jones function of a framed knot K, or equivalently the J...
In this section we introduce the Jones polynomial a link invariant found by Vaughan Jones in 1984. L...
This book provides an accessible introduction to knot theory, focussing on Vassiliev invariants, qua...
This report will spend the majority of its time discussing two polynomial invariants. First we will ...
Presented on September 25, 2014 from 3:30 pm - 4:30 pm in the Bill Moore Student Success Center, Cla...
We discuss the Jones-Conway polynomial, also known as Homfly polynomial. It is a knot invari-ant, an...
It is shown that the knot invariant arising from an irreducible representation of a quantum group i...
It is shown that the knot invariant arising from an irreducible representation of a quantum group is...
Uq(sl2) quantum invariants • For knots and links q: generic ◦(colored ) Jones polynomial • For 3-man...
In 1984 Jones discovered a polynomial invariant of knots, which resembled none of the formerly known...
For this lecture, useful references include: Khovanov and Lauda, A diagrammatic approach to categori...
Since discovery of the Jones polynomial, knot theory has enjoyed a virtual explosion of important re...
An elementary introduction to knot theory and its link to quantum field theory is presented with an ...
Many of the articles in this book are accessible to undergraduates who are working on research or ta...
Results of Kirillov and Reshetikhin on constructing invariants of framed links from the quantum grou...
In [2] it was conjectured that the coloured Jones function of a framed knot K, or equivalently the J...
In this section we introduce the Jones polynomial a link invariant found by Vaughan Jones in 1984. L...
This book provides an accessible introduction to knot theory, focussing on Vassiliev invariants, qua...
This report will spend the majority of its time discussing two polynomial invariants. First we will ...
Presented on September 25, 2014 from 3:30 pm - 4:30 pm in the Bill Moore Student Success Center, Cla...
We discuss the Jones-Conway polynomial, also known as Homfly polynomial. It is a knot invari-ant, an...
It is shown that the knot invariant arising from an irreducible representation of a quantum group i...
It is shown that the knot invariant arising from an irreducible representation of a quantum group is...
Uq(sl2) quantum invariants • For knots and links q: generic ◦(colored ) Jones polynomial • For 3-man...
In 1984 Jones discovered a polynomial invariant of knots, which resembled none of the formerly known...
For this lecture, useful references include: Khovanov and Lauda, A diagrammatic approach to categori...
Since discovery of the Jones polynomial, knot theory has enjoyed a virtual explosion of important re...