activity
20182020
most citedDifference of mutant knot invariants and their differential expansion

8 citations · 8 across the 1 of their papers we have counts for

collaborators

5 papers

hep-th2020

Distinguishing Mutant Knots

L. Bishler, Saswati Dhara, T. Grigoryev +6

Knot theory is actively studied both by physicists and mathematicians as it provides a connecting centerpiece for many physical and mathematical theories. One of the challenging pr…

hep-th20208 cited

Difference of mutant knot invariants and their differential expansion

L. Bishler, Saswati Dhara, T. Grigoryev +6

We evaluate the differences of HOMFLY-PT invariants for pairs of mutant knots colored with representations of , which are large enough to distinguish between them. These mut…

hep-th2019

Entanglement on multiple boundaries in Chern-Simons theory

Siddharth Dwivedi, Vivek Kumar Singh, P. Ramadevi +2

Topological entanglement structure amongst disjoint torus boundaries of three manifolds have already been studied within the context of Chern-Simons theory. In this work, we study…

hep-th2018

Bi-partite vertex model and multi-colored link invariants

Saswati Dhara, Romesh K. Kaul, P. Ramadevi +1

Construction of representations of braid group generators from -state vertex models provide an elegant route to study knot and link invariants. Using such a braid group represen…

hep-th2018

Multi-Colored Links From 3-strand Braids Carrying Arbitrary Symmetric Representations

Saswati Dhara, A. Mironov, A. Morozov +4

Obtaining colored HOMFLY-PT polynomials for knots from 3-strand braid carrying arbitrary representation is still tedious. For a class of rank symmetric representations,…