A Sensitive Quantumness Measure for One-Dimensional Continuous-Variable Systems

Fuente: arXiv
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Auteurs principaux: Steuernagel, Ole, Hsieh, Hsien-Yi, Chen, Yi-Ru, Lee, Ray-Kuang
Format: Preprint
Publié: 2023
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author Steuernagel, Ole
Hsieh, Hsien-Yi
Chen, Yi-Ru
Lee, Ray-Kuang
author_facet Steuernagel, Ole
Hsieh, Hsien-Yi
Chen, Yi-Ru
Lee, Ray-Kuang
contents For one-dimensional continuous-variable quantum systems such as single-mode quantum optical systems, we give a quantification of the quantumness of such a system's state, ρ, by introducing the measure of quantumness, Ξ, which works for all states, pure or mixed. Ξ is a measure which is universal, sensitive, monotonic, and unbounded. Ξ[ρ] yields a single positive value to quantify how nonclassical ρ is. Ξ employs phase space distributions to represent ρ and is a fixed function, Ξ[.], independent of the system, its environment or the type of state.
format Preprint
id arxiv_https___arxiv_org_abs_2311_17399
institution arXiv
publishDate 2023
record_format arxiv
spellingShingle A Sensitive Quantumness Measure for One-Dimensional Continuous-Variable Systems
Steuernagel, Ole
Hsieh, Hsien-Yi
Chen, Yi-Ru
Lee, Ray-Kuang
Quantum Physics
For one-dimensional continuous-variable quantum systems such as single-mode quantum optical systems, we give a quantification of the quantumness of such a system's state, ρ, by introducing the measure of quantumness, Ξ, which works for all states, pure or mixed. Ξ is a measure which is universal, sensitive, monotonic, and unbounded. Ξ[ρ] yields a single positive value to quantify how nonclassical ρ is. Ξ employs phase space distributions to represent ρ and is a fixed function, Ξ[.], independent of the system, its environment or the type of state.
title A Sensitive Quantumness Measure for One-Dimensional Continuous-Variable Systems
topic Quantum Physics
url https://arxiv.org/abs/2311.17399