activity
20112020
most citedOn the Exponent Conjectures

2 citations · 3 across the 4 of their papers we have counts for

collaborators

7 papers

math.GR2020

On Schurs exponent conjecture and its relation to Noether's Rationality problem

Viji Z Thomas

In this short survey article, we aim to provide an up to date information on the progress made towards Schurs exponent conjecture and related conjectures. We also mention the conne…

math.GR2020

A lemma on the exponent of Schur multiplier of groups with good power structure

A. E Antony, P. Komma, V. Z. Thomas

In this note, we give short proofs of the well-known results that the exponent of the Schur multiplier $\M$ divides the exponent of $\G$ for finite $\p$-groups of maximal class and…

math.GR20202 cited

On the Exponent Conjectures

A. E. Antony, V. Z. Thomas

If is an odd prime, then we prove that $\e(H_2(G,\mathbb{Z})) \mid p\ \e(G)$ for groups of class 7. We prove the same for groups of class at most with $\e(Z(G))=p…

math.GR2019

On the Exponent of the Schur Multiplier

Ammu. E. Antony, Komma Patali, Viji. Z. Thomas

A longstanding problem attributed to I. Schur says that for a finite group , the exponent of the second homology group divides the exponent of . In this…

math.GR2019

On the exponent conjecture of Schur

Ammu E Antony, Komma Patali, Viji Z Thomas

It is a longstanding conjecture that for a finite group , the exponent of the second homology group divides the exponent of . In this paper, we prove thi…

math.AC20111 cited

On a Conjecture on the weak global dimension of Gaussian rings

Guram Donadze, Viji Thomas

Bazzoni and Glaz conjecture that the weak global dimension of a Gaussian ring is 0,1 or \infty. In this paper, we prove their conjecture in all cases except when R is a non-reduced…