activity
20192021
most citedA note on solvable graphs of finite groups

2 citations · 2 across the 5 of their papers we have counts for

collaborators

6 papers

math.CO2021

Geometry of logarithmic derivations of hyperplane arrangements

Avi Steiner, Graham Denham

We study the Hadamard product of the linear forms defining a hyperplane arrangement with those of its dual, which we view as generating an ideal in a certain polynomial ring. We us…

math.GR2020

Genus of commuting conjugacy class graph of groups

Parthajit Bhowal, Rajat Kanti Nath

For a non-abelian group , its commuting conjugacy class graph is a simple undirected graph whose vertex set is the set of conjugacy classes of the non-central…

math.GR2020

Spectrum and energies of commuting conjugacy class graph of a finite group

Parthajit Bhowal, Rajat Kanti Nath

In this paper we compute spectrum, Laplacian spectrum, signless Laplacian spectrum and their corresponding energies of commuting conjugacy class graph of the group $G(p, m, n) = \l…

math.GR2020

Spectral aspects of commuting conjugacy class graph of finite groups

Parthajit Bhowal, Rajat Kanti Nath

The commuting conjugacy class graph of a non-abelian group , denoted by , is a simple undirected graph whose vertex set is the set of conjugacy classes of the…

math.GR2019

Non-solvable graphs of groups

Parthajit Bhowal, Deiborlang Nongsiang, Rajat Kanti Nath

Let be a group and . We associate a graph (called the non-solvable graph of )…

math.GR2019★ 2 cited

A note on solvable graphs of finite groups

Parthajit Bhowal, Deiborlang Nongsiang, Rajat Kanti Nath

Let be a finite non-solvable group with solvable radical . The solvable graph of is a graph with vertex set and two distinct vertices $…