Parallel quantum simulation of large systems on small NISQ computers

Abstract Tensor networks permit computational and entanglement resources to be concentrated in interesting regions of Hilbert space. Implemented on NISQ machines they allow simulation of quantum systems that are much larger than the computational machine itself. This is achieved by parallelising the...

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Autores principales: F. Barratt, James Dborin, Matthias Bal, Vid Stojevic, Frank Pollmann, A. G. Green
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Lenguaje:EN
Publicado: Nature Portfolio 2021
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Acceso en línea:https://doaj.org/article/a910ed924cf84970b8feaf93fd283e2f
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spelling oai:doaj.org-article:a910ed924cf84970b8feaf93fd283e2f2021-12-02T16:53:03ZParallel quantum simulation of large systems on small NISQ computers10.1038/s41534-021-00420-32056-6387https://doaj.org/article/a910ed924cf84970b8feaf93fd283e2f2021-05-01T00:00:00Zhttps://doi.org/10.1038/s41534-021-00420-3https://doaj.org/toc/2056-6387Abstract Tensor networks permit computational and entanglement resources to be concentrated in interesting regions of Hilbert space. Implemented on NISQ machines they allow simulation of quantum systems that are much larger than the computational machine itself. This is achieved by parallelising the quantum simulation. Here, we demonstrate this in the simplest case; an infinite, translationally invariant quantum spin chain. We provide Cirq and Qiskit code that translates infinite, translationally invariant matrix product state (iMPS) algorithms to finite-depth quantum circuit machines, allowing the representation, optimisation and evolution of arbitrary one-dimensional systems. The illustrative simulated output of these codes for achievable circuit sizes is given.F. BarrattJames DborinMatthias BalVid StojevicFrank PollmannA. G. GreenNature PortfolioarticlePhysicsQC1-999Electronic computers. Computer scienceQA75.5-76.95ENnpj Quantum Information, Vol 7, Iss 1, Pp 1-7 (2021)
institution DOAJ
collection DOAJ
language EN
topic Physics
QC1-999
Electronic computers. Computer science
QA75.5-76.95
spellingShingle Physics
QC1-999
Electronic computers. Computer science
QA75.5-76.95
F. Barratt
James Dborin
Matthias Bal
Vid Stojevic
Frank Pollmann
A. G. Green
Parallel quantum simulation of large systems on small NISQ computers
description Abstract Tensor networks permit computational and entanglement resources to be concentrated in interesting regions of Hilbert space. Implemented on NISQ machines they allow simulation of quantum systems that are much larger than the computational machine itself. This is achieved by parallelising the quantum simulation. Here, we demonstrate this in the simplest case; an infinite, translationally invariant quantum spin chain. We provide Cirq and Qiskit code that translates infinite, translationally invariant matrix product state (iMPS) algorithms to finite-depth quantum circuit machines, allowing the representation, optimisation and evolution of arbitrary one-dimensional systems. The illustrative simulated output of these codes for achievable circuit sizes is given.
format article
author F. Barratt
James Dborin
Matthias Bal
Vid Stojevic
Frank Pollmann
A. G. Green
author_facet F. Barratt
James Dborin
Matthias Bal
Vid Stojevic
Frank Pollmann
A. G. Green
author_sort F. Barratt
title Parallel quantum simulation of large systems on small NISQ computers
title_short Parallel quantum simulation of large systems on small NISQ computers
title_full Parallel quantum simulation of large systems on small NISQ computers
title_fullStr Parallel quantum simulation of large systems on small NISQ computers
title_full_unstemmed Parallel quantum simulation of large systems on small NISQ computers
title_sort parallel quantum simulation of large systems on small nisq computers
publisher Nature Portfolio
publishDate 2021
url https://doaj.org/article/a910ed924cf84970b8feaf93fd283e2f
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AT vidstojevic parallelquantumsimulationoflargesystemsonsmallnisqcomputers
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AT aggreen parallelquantumsimulationoflargesystemsonsmallnisqcomputers
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