activity
20022023
most citedAbsolutely maximally entangled state equivalence and the construction of infinite quantum solutions to the problem of 36 officers of Euler

20 citations · 58 across the 21 of their papers we have counts for

collaborators

22 papers

math.AC2023

Note on indecomposable integrally closed modules of rank 2 over two-dimensional regular local rings

Futoshi Hayasaka, Vijay Kodiyalam

We characterise ideals in two-dimensional regular local rings that arise as ideals of maximal minors of indecomposable integrally closed modules of rank two.

quant-ph2022★ 20 cited

Absolutely maximally entangled state equivalence and the construction of infinite quantum solutions to the problem of 36 officers of Euler

Suhail Ahmad Rather, N. Ramadas, Vijay Kodiyalam +1

Ordering and classifying multipartite quantum states by their entanglement content remains an open problem. One class of highly entangled states, useful in quantum information prot…

math.OA2019

Planar algebras, quantum information theory and subfactors

Vijay Kodiyalam, Sruthymurali, V. S. Sunder

We define generalised notions of biunitary elements in planar algebras and show that objects arising in quantum information theory such as Hadamard matrices, quantum latin squares…

math.OA2019

Commuting squares and planar subalgebras

Keshab Chandra Bakshi, Vijay Kodiyalam

We show a close relationship between non-degenerate smooth commuting squares of -factors with all inclusions of finite index and inclusions of subfactor planar algebras by sh…

math.OA2019

On a presentation of the spin planar algebra

Vijay Kodiyalam, Sohan Lal Saini, Sruthymurali +1

We define a certain abstract planar algebra by generators and relations, study various aspects of its structure, and then identify it with Jones' spin planar algebra.

math.QA2016★ 1 cited

Planar algebras, cabling and the Drinfeld double

Sandipan De, Vijay Kodiyalam

We produce an explicit embedding of the planar algebra of the Drinfeld double of a finite-dimensional, semisimple and cosemisimple Hopf algebra into the two-cabling of the plan…