AbstractA very simple expression is conjectured for arbitrary colored Jones and HOMFLY polynomials of a rich (g+1)-parametric family of pretzel knots and links. The answer for the Jones and HOMFLY is fully and explicitly expressed through the Racah matrix of Uq(SUN), and looks related to a modular transformation of toric conformal block
Both the Alexander polynomial and the colored Jones polynomial are well-known knot invariants. While...
Abstract. We study q-holonomic sequences that arise as the colored Jones polynomial of knots in 3-sp...
AbstractVirtual knots are associated with knot diagrams, which are not obligatory planar. The recent...
With the help of the evolution method we calculate all HOMFLY polynomials in all symmetric represent...
AbstractA very simple expression is conjectured for arbitrary colored Jones and HOMFLY polynomials o...
We remind the method to calculate colored Jones polynomials for the plat representations of knot dia...
AbstractWe remind the method to calculate colored Jones polynomials for the plat representations of ...
AbstractWe construct a general procedure to extract the exclusive Racah matrices S and S¯ from the i...
AbstractBy now it is well established that the quantum dimensions of descendants of the adjoint repr...
We give an alternate expansion of the colored Jones polynomial of a pretzel link which recovers the ...
Construction of (colored) knot polynomials for double-fat graphs is further generalized to the case ...
AbstractConstruction of (colored) knot polynomials for double-fat graphs is further generalized to t...
Obtaining HOMFLY-PT polynomials H-R1,H-...,H-Rl for arbitrary links with l components colored by arb...
We investigate possibilities of generalizing the TBEM eigenvalue matrix model, which represents the ...
We discuss the Jones-Conway polynomial, also known as Homfly polynomial. It is a knot invari-ant, an...
Both the Alexander polynomial and the colored Jones polynomial are well-known knot invariants. While...
Abstract. We study q-holonomic sequences that arise as the colored Jones polynomial of knots in 3-sp...
AbstractVirtual knots are associated with knot diagrams, which are not obligatory planar. The recent...
With the help of the evolution method we calculate all HOMFLY polynomials in all symmetric represent...
AbstractA very simple expression is conjectured for arbitrary colored Jones and HOMFLY polynomials o...
We remind the method to calculate colored Jones polynomials for the plat representations of knot dia...
AbstractWe remind the method to calculate colored Jones polynomials for the plat representations of ...
AbstractWe construct a general procedure to extract the exclusive Racah matrices S and S¯ from the i...
AbstractBy now it is well established that the quantum dimensions of descendants of the adjoint repr...
We give an alternate expansion of the colored Jones polynomial of a pretzel link which recovers the ...
Construction of (colored) knot polynomials for double-fat graphs is further generalized to the case ...
AbstractConstruction of (colored) knot polynomials for double-fat graphs is further generalized to t...
Obtaining HOMFLY-PT polynomials H-R1,H-...,H-Rl for arbitrary links with l components colored by arb...
We investigate possibilities of generalizing the TBEM eigenvalue matrix model, which represents the ...
We discuss the Jones-Conway polynomial, also known as Homfly polynomial. It is a knot invari-ant, an...
Both the Alexander polynomial and the colored Jones polynomial are well-known knot invariants. While...
Abstract. We study q-holonomic sequences that arise as the colored Jones polynomial of knots in 3-sp...
AbstractVirtual knots are associated with knot diagrams, which are not obligatory planar. The recent...