activity
20182024
most citedAbsolutely -Incoherent Quantum States and Spectral Inequalities for Factor Width of a Matrix

6 citations · 11 across the 4 of their papers we have counts for

collaborators

5 papers

math.CO2024★ 2 cited

The Factor Width Rank of a Matrix

Nathaniel Johnston, Shirin Moein, Sarah Plosker

A matrix is said to have factor width at most if it can be written as a sum of positive semidefinite matrices that are non-zero only in a single principal submatri…

quant-ph2022★ 6 cited

Absolutely -Incoherent Quantum States and Spectral Inequalities for Factor Width of a Matrix

Nathaniel Johnston, Shirin Moein, Rajesh Pereira +1

We investigate the set of quantum states that can be shown to be -incoherent based only on their eigenvalues (equivalently, we explore which Hermitian matrices can be shown to h…

quant-ph2021

Majorization and Semi-Doubly Stochastic Operators on

Seyed Mahmoud Manjegani, Shirin Moein

This article is devoted to a study of majorization based on semi-doubly stochastic operators (denoted by ) on when is a -finite measure space. We…

quant-ph2021★ 3 cited

Birkhoff-James Orthogonality in the Trace Norm, with Applications to Quantum Resource Theories

Nathaniel Johnston, Shirin Moein, Rajesh Pereira +1

We develop numerous results that characterize when a complex Hermitian matrix is Birkhoff-James orthogonal, in the trace norm, to a (Hermitian) positive semidefinite matrix or set…

math.FA2018

A simplified and unified generalization of some majorization results

Shirin Moein, Rajesh Pereira, Sarah Plosker

We consider positive, integral-preserving linear operators acting on space, known as stochastic operators or Markov operators. We show that, on finite-dimensional spaces, any…