Negativity of quasiprobability distributions as a measure of nonclassicality
We demonstrate that the negative volume of any s-parametrized quasiprobability, including the Glauber-Sudashan P function, can be consistently defined and forms a continuous hierarchy of nonclassicality measures that are linear optical monotones. These measures belong to an operational resource theo...
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sg-ntu-dr.10356-1382322023-02-28T19:47:03Z Negativity of quasiprobability distributions as a measure of nonclassicality Tan, Kok Chuan Choi, Seongjeon Jeong, Hyunseok School of Physical and Mathematical Sciences Science::Physics Quantum Information Quantum Optics We demonstrate that the negative volume of any s-parametrized quasiprobability, including the Glauber-Sudashan P function, can be consistently defined and forms a continuous hierarchy of nonclassicality measures that are linear optical monotones. These measures belong to an operational resource theory of nonclassicality based on linear optical operations. The negativity of the Glauber-Sudashan P function, in particular, can be shown to have an operational interpretation as the robustness of nonclassicality. We then introduce an approximate linear optical monotone, and we show that this nonclassicality quantifier is computable and is able to identify the nonclassicality of nearly all nonclassical states. Published version 2020-04-29T06:33:17Z 2020-04-29T06:33:17Z 2020 Journal Article Tan, K. C., Choi, S., & Jeong, H. (2020). Negativity of quasiprobability distributions as a measure of nonclassicality. Physical Review Letters, 124(11), 110404-. doi:10.1103/physrevlett.124.110404 0031-9007 https://hdl.handle.net/10356/138232 10.1103/PhysRevLett.124.110404 11 124 en Physical Review Letters © 2020 American Physical Society. All rights reserved. This paper was published in Physical Review Letters and is made available with permission of American Physical Society. application/pdf |
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Science::Physics Quantum Information Quantum Optics Tan, Kok Chuan Choi, Seongjeon Jeong, Hyunseok Negativity of quasiprobability distributions as a measure of nonclassicality |
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We demonstrate that the negative volume of any s-parametrized quasiprobability, including the Glauber-Sudashan P function, can be consistently defined and forms a continuous hierarchy of nonclassicality measures that are linear optical monotones. These measures belong to an operational resource theory of nonclassicality based on linear optical operations. The negativity of the Glauber-Sudashan P function, in particular, can be shown to have an operational interpretation as the robustness of nonclassicality. We then introduce an approximate linear optical monotone, and we show that this nonclassicality quantifier is computable and is able to identify the nonclassicality of nearly all nonclassical states. |
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School of Physical and Mathematical Sciences |
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School of Physical and Mathematical Sciences Tan, Kok Chuan Choi, Seongjeon Jeong, Hyunseok |
format |
Article |
author |
Tan, Kok Chuan Choi, Seongjeon Jeong, Hyunseok |
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Tan, Kok Chuan |
title |
Negativity of quasiprobability distributions as a measure of nonclassicality |
title_short |
Negativity of quasiprobability distributions as a measure of nonclassicality |
title_full |
Negativity of quasiprobability distributions as a measure of nonclassicality |
title_fullStr |
Negativity of quasiprobability distributions as a measure of nonclassicality |
title_full_unstemmed |
Negativity of quasiprobability distributions as a measure of nonclassicality |
title_sort |
negativity of quasiprobability distributions as a measure of nonclassicality |
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2020 |
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https://hdl.handle.net/10356/138232 |
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1759853465244270592 |