Quantized classical response from spectral winding topology
Quantized response has so far eluded classical system beyond linear response theory. Here, the authors predict that a quantized classical response, arising from fundamental mathematical properties of the Green’s function, shows up in steady-state response of a non-Hermitian system without invoking a...
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Nature Portfolio
2021
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oai:doaj.org-article:46d98590901a47c9a98615aa79ccaaea2021-12-02T14:55:09ZQuantized classical response from spectral winding topology10.1038/s41467-021-25626-z2041-1723https://doaj.org/article/46d98590901a47c9a98615aa79ccaaea2021-09-01T00:00:00Zhttps://doi.org/10.1038/s41467-021-25626-zhttps://doaj.org/toc/2041-1723Quantized response has so far eluded classical system beyond linear response theory. Here, the authors predict that a quantized classical response, arising from fundamental mathematical properties of the Green’s function, shows up in steady-state response of a non-Hermitian system without invoking a linear response theory.Linhu LiSen MuChing Hua LeeJiangbin GongNature PortfolioarticleScienceQENNature Communications, Vol 12, Iss 1, Pp 1-11 (2021) |
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Science Q Linhu Li Sen Mu Ching Hua Lee Jiangbin Gong Quantized classical response from spectral winding topology |
description |
Quantized response has so far eluded classical system beyond linear response theory. Here, the authors predict that a quantized classical response, arising from fundamental mathematical properties of the Green’s function, shows up in steady-state response of a non-Hermitian system without invoking a linear response theory. |
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article |
author |
Linhu Li Sen Mu Ching Hua Lee Jiangbin Gong |
author_facet |
Linhu Li Sen Mu Ching Hua Lee Jiangbin Gong |
author_sort |
Linhu Li |
title |
Quantized classical response from spectral winding topology |
title_short |
Quantized classical response from spectral winding topology |
title_full |
Quantized classical response from spectral winding topology |
title_fullStr |
Quantized classical response from spectral winding topology |
title_full_unstemmed |
Quantized classical response from spectral winding topology |
title_sort |
quantized classical response from spectral winding topology |
publisher |
Nature Portfolio |
publishDate |
2021 |
url |
https://doaj.org/article/46d98590901a47c9a98615aa79ccaaea |
work_keys_str_mv |
AT linhuli quantizedclassicalresponsefromspectralwindingtopology AT senmu quantizedclassicalresponsefromspectralwindingtopology AT chinghualee quantizedclassicalresponsefromspectralwindingtopology AT jiangbingong quantizedclassicalresponsefromspectralwindingtopology |
_version_ |
1718389322342727680 |