Tomographic completeness and robustness of quantum reservoir networks
Quantum reservoir processing offers an option to perform quantum tomography of input objects by postprocessing quantities, obtained from local measurements, from a quantum reservoir network that has interacted with the former. We develop a method to assess a tomographic completeness criterion for ar...
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sg-ntu-dr.10356-1698942023-08-14T15:34:40Z Tomographic completeness and robustness of quantum reservoir networks Krisnanda, Tanjung Xu, Huawen Ghosh, Sanjib Liew, Timothy Chi Hin School of Physical and Mathematical Sciences MajuLab, International Joint Research Unit UMI 3654, CNRS Science::Physics Quantum Tomography Reservoir Architecture Quantum reservoir processing offers an option to perform quantum tomography of input objects by postprocessing quantities, obtained from local measurements, from a quantum reservoir network that has interacted with the former. We develop a method to assess a tomographic completeness criterion for arbitrary quantum reservoir architectures. Furthermore, we propose a figure of merit that quantifies their robustness against imperfections. Measured quantities from the reservoir nodes correspond to effective observables acting on the input objects, and we provide a way to retrieve them. Finally, we present examples of quantum tomography for demonstration. Our general method offers guidance in optimizing implementations of quantum reservoir processing. Ministry of Education (MOE) Published version T.K., H.X., and T.C.H.L. were supported by the Singapore Ministry of Education under its AcRF Tier 2 Grant No. T2EP50121-0006. S.G. acknowledges funding support from the Excellent Young Scientists Fund Program (Overseas) of China, and the National Natural Science Foundation of China (Grant No. 12274034). 2023-08-14T01:14:10Z 2023-08-14T01:14:10Z 2023 Journal Article Krisnanda, T., Xu, H., Ghosh, S. & Liew, T. C. H. (2023). Tomographic completeness and robustness of quantum reservoir networks. Physical Review A, 107(4), 042402-1-042402-8. https://dx.doi.org/10.1103/PhysRevA.107.042402 2469-9926 https://hdl.handle.net/10356/169894 10.1103/PhysRevA.107.042402 2-s2.0-85152791309 4 107 042402-1 042402-8 en T2EP50121-0006 Physical Review A © 2023 American Physical Society. All rights reserved. This paper was published in Physical Review A and is made available with permission of American Physical Society. application/pdf |
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Science::Physics Quantum Tomography Reservoir Architecture Krisnanda, Tanjung Xu, Huawen Ghosh, Sanjib Liew, Timothy Chi Hin Tomographic completeness and robustness of quantum reservoir networks |
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Quantum reservoir processing offers an option to perform quantum tomography of input objects by postprocessing quantities, obtained from local measurements, from a quantum reservoir network that has interacted with the former. We develop a method to assess a tomographic completeness criterion for arbitrary quantum reservoir architectures. Furthermore, we propose a figure of merit that quantifies their robustness against imperfections. Measured quantities from the reservoir nodes correspond to effective observables acting on the input objects, and we provide a way to retrieve them. Finally, we present examples of quantum tomography for demonstration. Our general method offers guidance in optimizing implementations of quantum reservoir processing. |
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School of Physical and Mathematical Sciences |
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School of Physical and Mathematical Sciences Krisnanda, Tanjung Xu, Huawen Ghosh, Sanjib Liew, Timothy Chi Hin |
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Article |
author |
Krisnanda, Tanjung Xu, Huawen Ghosh, Sanjib Liew, Timothy Chi Hin |
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Krisnanda, Tanjung |
title |
Tomographic completeness and robustness of quantum reservoir networks |
title_short |
Tomographic completeness and robustness of quantum reservoir networks |
title_full |
Tomographic completeness and robustness of quantum reservoir networks |
title_fullStr |
Tomographic completeness and robustness of quantum reservoir networks |
title_full_unstemmed |
Tomographic completeness and robustness of quantum reservoir networks |
title_sort |
tomographic completeness and robustness of quantum reservoir networks |
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2023 |
url |
https://hdl.handle.net/10356/169894 |
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1779156798326964224 |