Chris Hooley

activity

20162026

most citedStochastic resetting in discrete-time quantum dynamics: steady states and correlations in few-qubit systems

9 citations · 15 across the 6 of their papers we have counts for

collaborators

Showing 2024Show all

3 papers · 1 filter

cond-mat.stat-mech2024★ 1 cited

Transition between critical antiferromagnetic phases in the $J_{1}$ - $J_{2}$ spin chain

Adam J. McRoberts, Chris Hooley, A. G. Green

The $J_{1}$ - $J_{2}$ spin chain is one of the canonical models of quantum magnetism, and has long been known to host a critical antiferromagnetic phase with power-law decay of spin corr…

quant-ph2024★ 9 cited

Stochastic resetting in discrete-time quantum dynamics: steady states and correlations in few-qubit systems

Sascha Wald, Louie Hong Yao, Thierry Platini +2

Time evolution in several classes of quantum devices is generated through the application of quantum gates. Resetting is a critical technological feature in these systems allowing…

cond-mat.str-el2024★ 1 cited

A Generalised Haldane Map from the Matrix Product State Path Integral to the Critical Theory of the $J_{1}$ - $J_{2}$ Chain

F. Azad, Adam J. McRoberts, Chris Hooley +1

We study the $J_{1}$ - $J_{2}$ spin- $1/2$ chain using a path integral constructed over matrix product states (MPS). By virtue of its non-trivial entanglement structure, the MPS ansatz ca…

Transition between critical antiferromagnetic phases in the J1​-J2​ spin chain

Stochastic resetting in discrete-time quantum dynamics: steady states and correlations in few-qubit systems

A Generalised Haldane Map from the Matrix Product State Path Integral to the Critical Theory of the J1​-J2​ Chain

Transition between critical antiferromagnetic phases in the $J_{1}$ - $J_{2}$ spin chain

A Generalised Haldane Map from the Matrix Product State Path Integral to the Critical Theory of the $J_{1}$ - $J_{2}$ Chain