We compute the vacuum expectation values of torus knot operators in Chern–Simons theory, and we obtain explicit formulae for all classical gauge groups and for arbitrary representations. We reproduce a known formula for the HOMFLY invariants of torus knots and links, and we obtain an analogous formula for Kauffman invariants. We also derive a formula for cable knots. We use our results to test a recently proposed conjecture that relates HOMFLY and Kauffman invariants
We study the invariant of knots in lens spaces defined from quantum Chern-Simons theory. By means of...
Chern-Simons theory in the 1/N expansion has been conjectured to be equivalent to a topological stri...
We generalize several results on Chern-Simons models on Sigma x S1 in the so-called "torus gauge" wh...
Abstract. We compute the vacuum expectation values of torus knot opera-tors in Chern–Simons theory, ...
We compute the vacuum expectation values of torus knot operators in Chern-Simons theory, and we obta...
We make a precision test of a recently proposed conjecture relating Chern-Simons gauge theory to top...
The vacuum expectation values of Wilson line operators $$ in the Chern-Simons theory are computed to...
Abstract. The colored HOMFLY polynomial is the quantum invariant of oriented links in S3 associated ...
An elementary introduction to knot theory and its link to quantum field theory is presented with an ...
Ce travail concerne l'invariant quantique de HOMFLY défini dans le cadre de la théorie de Chern-Simo...
Cette thèse concerne la théorie de Chern-Simons, les invariants de noeuds, les intégrales matriciell...
Cette thèse concerne la théorie de Chern-Simons, les invariants de noeuds, les intégrales matriciell...
The problem of computing the expectation values of the Wilson line operators associated with oriente...
We explicitly show that the new polynomial invariants for knots, upto nine crossings, agree with the...
Some general features of the quantization of the Chern-Simons theory are described. We focus on the ...
We study the invariant of knots in lens spaces defined from quantum Chern-Simons theory. By means of...
Chern-Simons theory in the 1/N expansion has been conjectured to be equivalent to a topological stri...
We generalize several results on Chern-Simons models on Sigma x S1 in the so-called "torus gauge" wh...
Abstract. We compute the vacuum expectation values of torus knot opera-tors in Chern–Simons theory, ...
We compute the vacuum expectation values of torus knot operators in Chern-Simons theory, and we obta...
We make a precision test of a recently proposed conjecture relating Chern-Simons gauge theory to top...
The vacuum expectation values of Wilson line operators $$ in the Chern-Simons theory are computed to...
Abstract. The colored HOMFLY polynomial is the quantum invariant of oriented links in S3 associated ...
An elementary introduction to knot theory and its link to quantum field theory is presented with an ...
Ce travail concerne l'invariant quantique de HOMFLY défini dans le cadre de la théorie de Chern-Simo...
Cette thèse concerne la théorie de Chern-Simons, les invariants de noeuds, les intégrales matriciell...
Cette thèse concerne la théorie de Chern-Simons, les invariants de noeuds, les intégrales matriciell...
The problem of computing the expectation values of the Wilson line operators associated with oriente...
We explicitly show that the new polynomial invariants for knots, upto nine crossings, agree with the...
Some general features of the quantization of the Chern-Simons theory are described. We focus on the ...
We study the invariant of knots in lens spaces defined from quantum Chern-Simons theory. By means of...
Chern-Simons theory in the 1/N expansion has been conjectured to be equivalent to a topological stri...
We generalize several results on Chern-Simons models on Sigma x S1 in the so-called "torus gauge" wh...