M. Prabhakar

activity

20122026

most citedA Method for Unknotting Torus Knots

3 citations · 3 across the 12 of their papers we have counts for

collaborators

Showing 2025Show all

4 papers · 1 filter

math.RT2025

On representations of the multi-virtual braid group $M_{k} V B_{n}$ and the multi-welded braid group $M_{k} W B_{n}$

Vaibhav Keshari, Mohamad N. Nasser, Madeti Prabhakar

This paper classifies complex homogeneous $2$ -local representations of the multiple virtual braid group $M_{k} V B_{n}$ into $GL_{n} (C)$ for $n \geq 3$ and $k > 1$ , showing…

math.GR2025

Multi-virtual braid groups

Valeriy G. Bardakov, Tatyana A. Kozlovskaya, Komal Negi +1

L. Kauffman (2024) introduced multi-virtual and symmetric multi-virtual braid groups, which are generalizations of the virtual braid group. We introduce multi-virtual pure and mult…

math.RT2025

Matrix representations of the twisted virtual braid group and its extensions

Mohamad N. Nasser, Vaibhav Keshari, Madeti Prabhakar

This paper classifies complex local representations of the twisted virtual braid group, $T V B_{2}$ , into $GL_{3} (C)$ . It shows that such representations fall into eigh…

math.GT2025

Classification of virtual links by arc shift move

Aastha Sahore, Komal Negi, Amrender Singh Gill +1

In this paper, we establish that the arc shift operation on a $n$ -component virtual link diagram acts as an unknotting operation when the virtual link is $n$ -homogeneous proper, ai…

On representations of the multi-virtual braid group Mk​VBn​ and the multi-welded braid group Mk​WBn​

Multi-virtual braid groups

Matrix representations of the twisted virtual braid group and its extensions

Classification of virtual links by arc shift move

On representations of the multi-virtual braid group $M_{k} V B_{n}$ and the multi-welded braid group $M_{k} W B_{n}$