Distribution of Non-Locality On Quantum Random Circuits

Fuente: arXiv
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Autores principales: Arango, Andrés Camilo Granda, Holik, Federico Hernán, Giuntini, Roberto, Freytes, Hector, Sergioli, Giuseppe
Formato: Preprint
Publicado: 2024
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author Arango, Andrés Camilo Granda
Holik, Federico Hernán
Giuntini, Roberto
Freytes, Hector
Sergioli, Giuseppe
author_facet Arango, Andrés Camilo Granda
Holik, Federico Hernán
Giuntini, Roberto
Freytes, Hector
Sergioli, Giuseppe
contents In this work we explore how different types of resources are distributed among the states generated by quantum random circuits (QRC). We focus on multipartite non-locality, but we also analyze quantum correlations by appealing to different entanglement and non-classicality measures. We analyze the violation of Mermin and Svetlichny inequalities in order to get a glance at the distribution of nonlocality and genuine multipartite nonlocality. Next, we compare universal vs non-universal sets of gates, to gain insight into the problem of explaining quantum advantage. By comparing the results obtained with ideal (noiseless) vs noisy intermediate-scale quantum (NISQ) devices, we lay the basis of a certification protocol, which aims to quantify how robust is the resources distribution among the states that a given device can generate. We have implemented our non-locality-based benchmark on actual quantum processors with different architectures, in order to assess up to which point they are capable of reproducing the ideal results.
format Preprint
id arxiv_https___arxiv_org_abs_2405_01650
institution arXiv
publishDate 2024
record_format arxiv
spellingShingle Distribution of Non-Locality On Quantum Random Circuits
Arango, Andrés Camilo Granda
Holik, Federico Hernán
Giuntini, Roberto
Freytes, Hector
Sergioli, Giuseppe
Quantum Physics
In this work we explore how different types of resources are distributed among the states generated by quantum random circuits (QRC). We focus on multipartite non-locality, but we also analyze quantum correlations by appealing to different entanglement and non-classicality measures. We analyze the violation of Mermin and Svetlichny inequalities in order to get a glance at the distribution of nonlocality and genuine multipartite nonlocality. Next, we compare universal vs non-universal sets of gates, to gain insight into the problem of explaining quantum advantage. By comparing the results obtained with ideal (noiseless) vs noisy intermediate-scale quantum (NISQ) devices, we lay the basis of a certification protocol, which aims to quantify how robust is the resources distribution among the states that a given device can generate. We have implemented our non-locality-based benchmark on actual quantum processors with different architectures, in order to assess up to which point they are capable of reproducing the ideal results.
title Distribution of Non-Locality On Quantum Random Circuits
topic Quantum Physics
url https://arxiv.org/abs/2405.01650