The DOI matches its Crossref record; 33 of the 33 references it cites were found in a registry or an index.
Quantum interferometry with and without an external phase reference
Open accessAbstract
We discuss the role of an external phase reference in quantum interferometry. We point out inconsistencies in the literature with regard to the use of the quantum Fisher information (QFI) in phase estimation interferometric schemes. We discuss the interferometric schemes with and without an external phase reference and show a proper way to use QFI in both situations.
Overview
The claims and statistics of this paper haven’t been checked yet.
Run the check — free, no account needed. It reads the open-access text and checks the sources it cites.
Integrity signals
Registry
Cites
Statistics
Verification
Claims the paper makes
The claims and statistics of this paper haven’t been checked yet.
Run the check — free, no account needed. It reads the open-access text and checks the sources it cites.
Claims other papers make about this one
Each is checked against this paper’s own text: does it say what the citing paper says it does?
In the citing paper
“If all phase reference beams are taken into account, we can regard quantum states of light as incoherent mixtures of states occupying different total photon number sectors5354.”
From The elusive Heisenberg limit in quantum-enhanced metrology (2012) · cites this paper as [53]
Self-check
Percentages, sums and reported differences re-computed from the paper’s own numbers.
The self-check needs the paper’s full text.
Citations
Cites
Fundamentals of statistical signal processing: estimation theory
Kay, S. (1993) · Technometrics · doi:10.2307/1269750 · Cited by 14,841
Fundamentals of Statistical Signal Processing: Estimation Theory
Sengijpta, S. K., & Kay, S. M. (1995) · Technometrics · doi:10.1080/00401706.1995.10484391 · Cited by 11,634
Giovannetti, V., Lloyd, S., & Maccone, L. (2011) · Nature Photonics · doi:10.1038/nphoton.2011.35 · Cited by 3,894
Quantum detection and estimation theory
Helstrom, C. W. (1969) · Journal of Statistical Physics · doi:10.1007/bf01007479 · Cited by 3,776
Quantum-mechanical noise in an interferometer
Caves, C. M. (1981) · Physical Review D · doi:10.1103/physrevd.23.1693 · Cited by 3,202
Statistical distance and the geometry of quantum states
Braunstein, S. L., & Caves, C. M. (1994) · Physical Review Letters · doi:10.1103/physrevlett.72.3439 · Cited by 3,176
Quantum-Enhanced Measurements: Beating the Standard Quantum Limit
Giovannetti, V., Lloyd, S., & Maccone, L. (2004) · Science · doi:10.1126/science.1104149 · Cited by 3,160
Giovannetti, V., Lloyd, S., & Maccone, L. (2006) · Physical Review Letters · doi:10.1103/physrevlett.96.010401 · Cited by 2,440
Optimal frequency measurements with maximally correlated states
Bollinger, J. J., Itano, W. M., Wineland, D. J., & Heinzen, D. J. (1996) · Physical Review A · doi:10.1103/physreva.54.r4649 · Cited by 1,167
Improvement of Frequency Standards with Quantum Entanglement
Huelga, S. F., Macchiavello, C., Pellizzari, T., Ekert, A. K., Plenio, M. B., & Cirac, J. I. (1997) · Physical Review Letters · doi:10.1103/physrevlett.79.3865 · Cited by 999
Cited by
Sorted by citations
The elusive Heisenberg limit in quantum-enhanced metrology
Demkowicz-Dobrzański, R., Kołodyński, J., & Guţă, M. (2012) · Nature Communications · doi:10.1038/ncomms2067 · Cited by 773
Self-citationQuantum Limits in Optical Interferometry
Demkowicz-Dobrzański, R., Jarzyna, M., & Kołodyński, J. (2015) · Progress in optics · doi:10.1016/bs.po.2015.02.003 · Cited by 562
Self-citationPolino, E., Valeri, M., Spagnolo, N., & Sciarrino, F. (2020) · AVS Quantum Science · doi:10.1116/5.0007577 · Cited by 443
Multiparameter Estimation in Networked Quantum Sensors
Proctor, T. J., Knott, P. A., & Dunningham, J. A. (2018) · Physical Review Letters · doi:10.1103/physrevlett.120.080501 · Cited by 318
“For example, consider estimating a set of d optical phases encoded into d modes (defined with respect to a classical phase reference [46]).”
BackgroundDistributed Quantum Metrology with Linear Networks and Separable Inputs
Ge, W., Jacobs, K., Eldredge, Z., Gorshkov, A. V., & Foss-Feig, M. (2018) · Physical Review Letters · doi:10.1103/physrevlett.121.043604 · Cited by 220
Quantum Fisher information of entangled coherent states in the presence of photon loss
Zhang, Y. M., Li, X., Yang, W., & Jin, G. (2013) · Physical Review A · doi:10.1103/physreva.88.043832 · Cited by 206
Multi-parameter estimation beyond quantum Fisher information
Demkowicz-Dobrzański, R., Górecki, W., & Guţǎ, M. (2020) · Journal of Physics A Mathematical and Theoretical · doi:10.1088/1751-8121/ab8ef3 · Cited by 221
Self-citationOptimal quantum-enhanced interferometry using a laser power source
Lang, M. D., & Caves, C. M. (2013) · Physical Review Letters · doi:10.1103/physrevlett.111.173601 · Cited by 181
Phase sensing beyond the standard quantum limit with a variation on the SU(1,1) interferometer
Anderson, B. E., Gupta, P., Schmittberger, B. L., Horrom, T., Hermann-Avigliano, C., Jones, K. M., & Lett, P. D. (2017) · Optica · doi:10.1364/optica.4.000752 · Cited by 168
Phase-matching condition for enhancement of phase sensitivity in quantum metrology
Liu, J., Jing, X.-X., & Wang, X. (2013) · Physical Review A · doi:10.1103/physreva.88.042316 · Cited by 152
Lee, C., Lawrie, B., Pooser, R. C., Lee, K.-G., Rockstuhl, C., & Tame, M. (2021) · Chemical Reviews · doi:10.1021/acs.chemrev.0c01028 · Cited by 160
True precision limits in quantum metrology
Jarzyna, M., & Demkowicz-Dobrzański, R. (2015) · New Journal of Physics · doi:10.1088/1367-2630/17/1/013010 · Cited by 142
Self-citationDemkowicz-Dobrzański, R., Banaszek, K., & Schnabel, R. (2013) · Physical Review A · doi:10.1103/physreva.88.041802 · Cited by 139
Self-citationQuantum Fisher Information for Density Matrices with Arbitrary Ranks
刘京, 井晓辛, 钟伟, & 王晓光 (2014) · Communications in Theoretical Physics · doi:10.1088/0253-6102/61/1/08 · Cited by 139
Quantum interferometry with three-dimensional geometry
Spagnolo, N., Aparo, L., Vitelli, C., Crespi, A., Ramponi, R., Osellame, R., Mataloni, P., & Sciarrino, F. (2012) · Scientific Reports · doi:10.1038/srep00862 · Cited by 115
Gaussian systems for quantum-enhanced multiple phase estimation
Gagatsos, C. N., Branford, D., & Datta, A. (2016) · Physical Review A · doi:10.1103/physreva.94.042342 · Cited by 96
Entanglement-based quantum information technology: a tutorial
Zhang, Z., You, C., Magaña‐Loaiza, O. S., Fickler, R., León‐Montiel, R. D. J., Torres, J. P., Humble, T. S., Liu, S., Xia, Y., & Zhuang, Q. (2024) · Advances in Optics and Photonics · doi:10.1364/aop.497143 · Cited by 106
Quantum metrology for nonlinear phase shifts with entangled coherent states
Joo, J., Ki-min Park, B., Jeong, H., Munro, W. J., Nemoto, K., & Spiller, T. P. (2012) · Physical Review A · doi:10.1103/physreva.86.043828 · Cited by 96
Optimal phase measurements with bright- and vacuum-seeded SU(1,1) interferometers
Anderson, B. E., Schmittberger, B. L., Gupta, P., Jones, K. M., & Lett, P. D. (2017) · Physical Review A · doi:10.1103/physreva.95.063843 · Cited by 93
Local versus global strategies in multiparameter estimation
Knott, P. A., Proctor, T. J., Hayes, A. J., Ralph, J. F., Kok, P., & Dunningham, J. (2016) · Physical Review A · doi:10.1103/physreva.94.062312 · Cited by 84
Optimal Scheme for Quantum Metrology
Liu, J., Mao, Z., Chen, H., Wang, L., & Yuan, H. (2021) · Advanced Quantum Technologies · doi:10.1002/qute.202100080 · Cited by 85
Bounds on quantum multiple-parameter estimation with Gaussian state
Gao, Y., & Lee, H. (2014) · The European Physical Journal D · doi:10.1140/epjd/e2014-50560-1 · Cited by 75
Takeoka, M., Seshadreesan, K. P., You, C., Izumi, S., & Dowling, J. P. (2017) · Physical Review A · doi:10.1103/physreva.96.052118 · Cited by 72
Manceau, M., Khalili, F. Y., & Chekhova, M. V. (2016) · New Journal of Physics · doi:10.1088/1367-2630/aa53d1 · Cited by 67
Gard, B., You, C., Mishra, D. K., Singh, R., Lee, H., Corbitt, T. R., & Dowling, J. P. (2017) · EPJ Quantum Technology · doi:10.1140/epjqt/s40507-017-0058-8 · Cited by 70
Ataman, S., Preda, A., & Ionicioiu, R. (2018) · Physical Review A · doi:10.1103/physreva.98.043856 · Cited by 65
Enhanced interferometry using squeezed thermal states and even or odd states
Tan, Q.-S., Liao, J., Wang, X., & Nori, F. (2014) · Physical Review A · doi:10.1103/physreva.89.053822 · Cited by 62
Bounds to precision for quantum interferometry with Gaussian states and operations
Sparaciari, C., Olivares, S., & Paris, M. G. A. (2015) · Journal of the Optical Society of America B · doi:10.1364/josab.32.001354 · Cited by 63
Optimal distributed quantum sensing using Gaussian states
Oh, C., Lee, C., Lie, S. H., & Jeong, H. (2020) · Physical Review Research · doi:10.1103/physrevresearch.2.023030 · Cited by 60
Phase-sensitivity bounds for two-mode interferometers
Pezzè, L., Hyllus, P., & Smerzi, A. (2015) · Physical Review A · doi:10.1103/physreva.91.032103 · Cited by 59
Scalable multiphoton quantum metrology with neither pre- nor post-selected measurements
You, C., Hong, M., Bierhorst, P., Lita, A. E., Glancy, S., Kolthammer, W. S., Knill, E. H., Nam, S. W., Mirin, R. P., Magaña‐Loaiza, O. S., et al. (2021) · Applied Physics Reviews · doi:10.1063/5.0063294 · Cited by 62
QuanEstimation: An open-source toolkit for quantum parameter estimation
Mao, Z., Yu, H.-M., Yuan, H., Wang, X., Demkowicz-Dobrzański, R., & Liu, J. (2022) · Physical Review Research · doi:10.1103/physrevresearch.4.043057 · Cited by 58
Self-citationQuantum multiparameter estimation with generalized balanced multimode noon-like states
Zhang, L., & Chan, K. W. C. (2017) · Physical Review A · doi:10.1103/physreva.95.032321 · Cited by 54
Probe Incompatibility in Multiparameter Noisy Quantum Metrology
Albarelli, F., & Demkowicz-Dobrzański, R. (2022) · Physical Review X · doi:10.1103/physrevx.12.011039 · Cited by 58
Self-citationGaussian interferometric power
Adesso, G. (2014) · Physical Review A · doi:10.1103/physreva.90.022321 · Cited by 57
A search algorithm for quantum state engineering and metrology
Knott, P. A. (2016) · New Journal of Physics · doi:10.1088/1367-2630/18/7/073033 · Cited by 56
Quantum Fisher Information for Density Matrices with Arbitrary Ranks
Liu, J. (2014) · 理论物理通讯:英文版 · Cited by 53
Practical quantum metrology with large precision gains in the low-photon-number regime
Knott, P. A., Proctor, T. J., Hayes, A. J., Cooling, J. P., & Dunningham, J. (2016) · Physical Review A · doi:10.1103/physreva.93.033859 · Cited by 48
Intramode-correlation-enhanced phase sensitivities in an SU(1,1) interferometer
Gong, Q.-K., Hu, X.-L., Li, D., Yuan, C.-H., Ou, Z. Y., & Zhang, W. (2017) · Physical Review A · doi:10.1103/physreva.96.033809 · Cited by 49
Conclusive precision bounds for SU(1,1) interferometers
You, C., Adhikari, S., Ma, X., Sasaki, M., Takeoka, M., & Dowling, J. P. (2019) · Physical Review A · doi:10.1103/physreva.99.042122 · Cited by 51
Quantum Fisher Information of Entangled Coherent States in a Lossy Mach—Zehnder Interferometer
井晓幸, 刘京, 钟伟, & 王晓光 (2014) · Communications in Theoretical Physics · doi:10.1088/0253-6102/61/1/18 · Cited by 47
Improving the phase sensitivity of an SU(1,1) interferometer with photon-added squeezed vacuum light
Guo, L., Yu, Y., & Zhang, Z. (2018) · Optics Express · doi:10.1364/oe.26.029099 · Cited by 49
Smith, A. R. H., Piani, M., & Mann, R. B. (2016) · Physical Review A · doi:10.1103/physreva.94.012333 · Cited by 48
Non-asymptotic analysis of quantum metrology protocols beyond the Cramér–Rao bound
Rubio, J., Knott, P., & Dunningham, J. (2017) · Journal of Physics Communications · doi:10.1088/2399-6528/aaa234 · Cited by 48
Single- versus two-parameter Fisher information in quantum interferometry
Ataman, S. (2020) · Physical Review A · doi:10.1103/physreva.102.013704 · Cited by 41
Operational resource theory of nonclassicality via quantum metrology
Ge, W., Jacobs, K., Asiri, S., Foss‐Feig, M., & Zubairy, M. S. (2020) · Physical Review Research · doi:10.1103/physrevresearch.2.023400 · Cited by 42
Quantum phase estimation using a multi-headed cat state
Lee, S., Lee, C.-W., Nha, H., & Kaszlikowski, D. (2015) · Journal of the Optical Society of America B · doi:10.1364/josab.32.001186 · Cited by 39
Optimal Mach-Zehnder phase sensitivity with Gaussian states
Ataman, S. (2019) · Physical Review A · doi:10.1103/physreva.100.063821 · Cited by 36
Quantum Fisher Information of Entangled Coherent States in a Lossy Mach-Zehnder InterferometerPreprint
Jing, X., Liu, J., Zhong, W., & Wang, X. (2016) · Cited by 41
Practical resources and measurements for lossy optical quantum metrology
Oh, C., Lee, S.-Y., Nha, H., & Jeong, H. (2017) · Physical Review A · doi:10.1103/physreva.96.062304 · Cited by 37
Quantum phase estimation using path-symmetric entangled states
Lee, S., Lee, C.-W., Lee, J., & Nha, H. (2016) · Scientific Reports · doi:10.1038/srep30306 · Cited by 33
Non-asymptotic analysis of quantum metrology protocols beyond the Cramér-Rao bound
Rubio, J., Knott, P. A., & Dunningham, J. (2018) · Sussex Research Online (University of Sussex) · Cited by 36
Maximal quantum Fisher information for general su(2) parametrization processes
Jing, X.-X., Liu, J., Xiong, H.-N., & Wang, X. (2015) · Physical Review A · doi:10.1103/physreva.92.012312 · Cited by 37
Optimal Gaussian metrology for generic multimode interferometric circuit
Matsubara, T., Paolo Facchi, A., Giovannetti, V., & Yuasa, K. (2019) · New Journal of Physics · doi:10.1088/1367-2630/ab0604 · Cited by 33
Quantum-enhanced interferometry with asymmetric beam splitters
Zhong, W., Wang, F., Zhou, L., Xu, P., & Sheng, Y. (2020) · Science China Physics Mechanics and Astronomy · doi:10.1007/s11433-019-1503-0 · Cited by 32
Multiphase estimation without a reference mode
Goldberg, A. Z., Gianani, I., Barbieri, M., Sciarrino, F., Steinberg, A. M., & Spagnolo, N. (2020) · Physical Review A · doi:10.1103/physreva.102.022230 · Cited by 27
Bounds on quantum multiple-parameter estimation with Gaussian state
Gao, Y., & Lee, H. (2014) · Civil War Book Review · Cited by 28
Gong, Q.-K., Li, D., Yuan, C.-H., Qu, Z.-Y., & Zhang, W.-P. (2017) · Chinese Physics B · doi:10.1088/1674-1056/26/9/094205 · Cited by 32
Zhang, J., Zhang, Z., Cen, L., Hu, J.-Y., & Zhao, Y. Z. (2019) · Physical Review A · doi:10.1103/physreva.99.022106 · Cited by 25
Improving phase estimation using number-conserving operations
Zhang, H., Ye, W., Wei, C., Liu, C., Liao, Z., & Hu, L. (2021) · Physical Review A · doi:10.1103/physreva.103.052602 · Cited by 26
Quantum optical metrology in the lossy SU(2) and SU(1,1) interferometers
Gao, Y. (2016) · Physical Review A · doi:10.1103/physreva.94.023834 · Cited by 24
Quantum parameter estimation with imperfect reference frames
Šafránek, D., Ahmadi, M., & Fuentes, I. (2015) · New Journal of Physics · doi:10.1088/1367-2630/17/3/033012 · Cited by 22
Communication between inertial observers with partially correlated reference frames
Ahmadi, M., Smith, A. R. H., & Dragan, A. (2015) · Physical Review A · doi:10.1103/physreva.92.062319 · Cited by 23
Malitesta, M., Smerzi, A., & Pezzè, L. (2023) · Physical Review A · doi:10.1103/physreva.108.032621 · Cited by 38
Beyond coincidence in Hong-Ou-Mandel interferometry
Scott, H., Branford, D., Westerberg, N., Leach, J., & Gauger, E. M. (2020) · Physical Review A · doi:10.1103/physreva.102.033714 · Cited by 21
A search algorithm for quantum state engineering and metrology
Knott, P. A. (2016) · Figshare · Cited by 22
Quantum Fisher information maximization in an unbalanced interferometer
Ataman, S. (2022) · Physical Review A · doi:10.1103/physreva.105.012604 · Cited by 23
Quantum interferometric measurements of temperature
Jarzyna, M., & Zwierz, M. (2015) · Physical Review A · doi:10.1103/physreva.92.032112 · Cited by 20
Self-citationOptimal phase sensitivity by quantum squeezing based on a Mach–Zehnder interferometer
Liu, J., Yu, Y., Wang, C., Chen, Y., Wang, J., Chen, H., Wei, D., Gao, H., & Li, F. (2019) · New Journal of Physics · doi:10.1088/1367-2630/ab6354 · Cited by 22
Liu, J., Wang, Y., Zhang, M., Wang, J., Wei, D., & Gao, H. (2020) · Optics Express · doi:10.1364/oe.413179 · Cited by 22
Precision bounds in noisy quantum metrologyPreprint
Kołodyński, J. (2014) · arXiv (Cornell University) · doi:10.48550/arxiv.1409.0535 · Cited by 44
Kumar, C., Rishabh, R., & Arora, S. (2022) · Physical Review A · doi:10.1103/physreva.105.052437 · Cited by 21
Wang, Q., Hao, L., Zhang, Y. A., Xu, L., Yang, C., Yang, X., & Zhao, Y. Z. (2016) · Optics Express · doi:10.1364/oe.24.005045 · Cited by 21
Shukla, G. K., Mishra, K. K., Yadav, D., Pandey, R. K., & Mishra, D. K. (2021) · Journal of the Optical Society of America B · doi:10.1364/josab.434967 · Cited by 21
Abdellaoui, M., Abouelkhir, N.-E., Slaoui, A., & Laamara, R. A. (2024) · Physics Letters A · doi:10.1016/j.physleta.2024.129786 · Cited by 19
Supersensitivity of Kerr phase estimation with two-mode squeezed vacuum states
Guo, Y.-F., Zhong, W., Zhou, L., & Sheng, Y. (2022) · Physical Review A · doi:10.1103/physreva.105.032609 · Cited by 18
Two-mode bosonic quantum metrology with number fluctuations
Pasquale, A. D., Paolo Facchi, A., Florio, G., Giovannetti, V., Matsuoka, K., & Yuasa, K. (2015) · Physical Review A · doi:10.1103/physreva.92.042115 · Cited by 19
Optimal conventional measurements for quantum-enhanced interferometry
Zhong, W., Huang, Y., Wang, X., & Zhu, S.-L. (2017) · Physical Review A · doi:10.1103/physreva.95.052304 · Cited by 18
Phase sensitivity for an unbalanced interferometer without input phase-matching restrictions
Preda, A., & Ataman, S. (2019) · Physical Review A · doi:10.1103/physreva.99.053810 · Cited by 19
Optimal phase sensitivity of an unbalanced Mach-Zehnder interferometer
Mishra, K. K., & Ataman, S. (2022) · Physical Review A · doi:10.1103/physreva.106.023716 · Cited by 18
Evaluating single-mode nonclassicality
Ge, W., & Zubairy, M. S. (2020) · Physical Review A · doi:10.1103/physreva.102.043703 · Cited by 17
Distributed quantum phase sensing for arbitrary positive and negative weights
Oh, C., Jiang, L., & Lee, C. (2022) · Physical Review Research · doi:10.1103/physrevresearch.4.023164 · Cited by 18
Quantum-classical boundary for precision optical phase estimation
Birchall, P. M., O’Brien, J. L., Matthews, J. C. F., & Cable, H. V. (2017) · Physical Review A · doi:10.1103/physreva.96.062109 · Cited by 18
Abouelkhir, N.-E., Slaoui, A., Saidi, E. H., Laamara, R. A., & Hadfi, H. E. (2024) · Journal of the Optical Society of America B · doi:10.1364/josab.543874 · Cited by 14
Parameter estimation in the presence of the most general Gaussian dissipative reservoir
Jarzyna, M., & Zwierz, M. (2017) · Physical Review A · doi:10.1103/physreva.95.012109 · Cited by 13
Self-citationDouble-port measurements for robust quantum optical metrology
Zhong, W., Zhou, L., & Sheng, Y. (2021) · Physical Review A · doi:10.1103/physreva.103.042611 · Cited by 14
Zhang, J., & Wang, S. (2023) · Physical Review A · doi:10.1103/physreva.107.043704 · Cited by 14
Nonlinear Sagnac interferometer based on the four-wave mixing process
Xin, J., Liu, J., & Jing, J. (2017) · Optics Express · doi:10.1364/oe.25.001350 · Cited by 14
Multi-parameter estimation with multi-mode Ramsey interferometry
Li, X., Cao, J.-H., Liu, Q., Tey, M. K., & You, L. (2020) · New Journal of Physics · doi:10.1088/1367-2630/ab7a32 · Cited by 16
Effects of losses on the sensitivity of an actively correlated Mach-Zehnder interferometer
Jiao, G.-F., Wang, Q., Yu, Z., Chen, L. Q., Zhang, W., & Yuan, C.-H. (2021) · Physical Review A · doi:10.1103/physreva.104.013725 · Cited by 13
Liu, J., Shao, T., Wang, Y., Zhang, M., Hu, Y., Chen, D., & Wei, D. (2023) · Optics Express · doi:10.1364/oe.494729 · Cited by 13
Quantifying coherence in terms of Fisher information
Yu, D.-H., & Yu, C. (2022) · Physical Review A · doi:10.1103/physreva.106.052432 · Cited by 13
Enhancing phase sensitivity with number state filtered coherent states
Meher, N., & Sivakumar, S. (2019) · Quantum Information Processing · doi:10.1007/s11128-019-2553-6 · Cited by 12
All-optical generation of deterministic squeezed Schrödinger-cat states
Zhang, Z., Shao, L., Lu, W., & Wang, X. (2022) · Physical Review A · doi:10.1103/physreva.106.043721 · Cited by 12
Ab initio phase estimation at the shot noise limit with on–off measurement
Zheng, K., Xu, H., Zhang, A., Ning, X., & Zhang, L. (2019) · Quantum Information Processing · doi:10.1007/s11128-019-2450-z · Cited by 12
Ben, 王. W., & Lijian, 张. Z. (2024) · Chinese Journal of Lasers · doi:10.3788/cjl231494 · Cited by 11
Goldberg, A. Z. (2022) · Progress in optics · doi:10.1016/bs.po.2022.01.001 · Cited by 14
Generating superposition of squeezed states and photon-added squeezed states
Bohloul, M., Dehghani, A., & Fakhri, H. (2024) · Physica Scripta · doi:10.1088/1402-4896/ad2f8e · Cited by 10
Sensitivity of Quantum-Enhanced Interferometers
Salykina, D., & Khalili, F. Y. (2023) · Symmetry · doi:10.3390/sym15030774 · Cited by 10
Optimal quantum phase estimation with generalized multi-component Schrödinger cat states
Lee, S.-W., Lee, S., & Kim, J. (2020) · Journal of the Optical Society of America B · doi:10.1364/josab.393200 · Cited by 10
Metadata
- Authors
- Jarzyna, M., & Demkowicz-Dobrzański, R.
- Affiliations
- University of Warsaw (PL)
- Venue
- Physical Review A
- Publisher
- American Physical Society (APS)
- Published
- 2012-01-27
- Volume
- 85
- Issue
- 1
- ISSN
- 0556-2791 (ISSN-L)
- 1050-2947
- 1094-1622
- OpenAlex
- W2093689636
- Cited by
- 182
- References
- 33
- Citations by year
- 2026: 7 · 2025: 15 · 2024: 13 · 2023: 12 · 2022: 16 · 2021: 16 · 2020: 25 · 2019: 15 · 2018: 9 · 2017: 14 · 2016: 12 · 2015: 12 · 2014: 9 · 2013: 4 · 2012: 3
- FWCI
- 8.82
- Type
- journal article
- Language
- en
- Open access
- green
- arxiv.org
- Locations
- Physical Review A (publishedVersion)
- arXiv (Cornell University) (submittedVersion)
- arXiv (Cornell University)
- Topics
- Physical Sciences › Physics and Astronomy › Atomic and Molecular Physics, and Optics › Quantum Information and Cryptography
- Physical Sciences › Physics and Astronomy › Atomic and Molecular Physics, and Optics › Quantum Mechanics and Applications
- Physical Sciences › Computer Science › Artificial Intelligence › Quantum Computing Algorithms and Architecture
- Keywords
- quantum interferometry, quantum Fisher information, phase estimation, quantum metrology
About these checks
Registry, retraction, Cites and statistics results are computed, not judged, with one exception: a printed reference that no index lists is read once by a model before it counts as a citation error. Claims are extracted by a model and kept only when their quote appears verbatim in the text; each cited source is then checked, with a model’s help, for whether it says what the claim relies on. Those verdicts can be wrong — read the claim’s quote and the cited source before relying on one.
Statistics and arithmetic are recomputed, not judged.
Confidence bands are shown only for fields calibrated on our annotated test set. None is calibrated yet, so no band is shown.
What counts as a claim ›How we measure confidence ›How we check this ›
Are you an author, or do you see a problem with this page? Request a review