The elusive Heisenberg limit in quantum-enhanced metrology

Cited by (769)

Items 201–300 of 769

1. All macroscopic quantum states are fragile and hard to prepare
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2. Noisy atomic magnetometry in real time
   Júlia Amorós-Binefa, Jan Kołodyński · 2021 · New Journal of Physics
3. Quantum Metrology Assisted by Abstention
   B. Gendra, E. Ronco-Bonvehi, John Calsamiglia, R. Muñoz-Tapia, E. Bagán · 2013 · Physical Review Letters
4. Practical quantum metrology in noisy environments
   Rosanna Nichols, Thomas R. Bromley, Luis Alfonso Correa, Gerardo Adesso · 2016 · Physical Review A
5. Reaching for the quantum limits in the simultaneous estimation of phase and phase diffusion
   Magdalena Szczykulska, Tillmann Baumgratz, Animesh Datta · 2017 · Quantum Science and Technology
6. Spectrum analysis with quantum dynamical systems
   Shilin Ng, Shan Zheng Ang, Trevor A. Wheatley, Hidehiro Yonezawa, Akira Furusawa, Elanor H. Huntington, Mankei Tsang · 2016 · Physical Review A
7. Heisenberg scaling with weak measurement: a quantum state discrimination point of view
   Andrew N. Jordan, Jeff Tollaksen, James E. Troupe, Justin Dressel, Yakir Aharonov · 2015 · Quantum Studies Mathematics and Foundations
8. Effect of multimode entanglement on lossy optical quantum metrology
   Paul Knott, Timothy J Proctor, Kae Nemoto, Jacob Dunningham, William J. Munro · 2014 · Physical Review A
9. Mode engineering for realistic quantum-enhanced interferometry
   Michał Jachura, Radosław Chrapkiewicz, Rafał Demkowicz-Dobrzański, Wojciech Wasilewski, Konrad Banaszek · 2016 · Nature Communications
10. Optimizing qubit phase estimation
    François Chapeau‐Blondeau · 2016 · Physical Review A
11. Bayesian quantum frequency estimation in presence of collective dephasing
    Katarzyna Macieszczak, Martin Fraas, Rafał Demkowicz-Dobrzański · 2014 · Repository for Publications and Research Data (ETH Zurich)
12. Lossy quantum-optical metrology with squeezed states
    Xiao-Xiao Zhang, Yuxiang Yang, Xiang‐Bin Wang · 2013 · Physical Review A
13. Approaching Heisenberg-scalable thermometry with built-in robustness against noise
    Da-Jian Zhang, D. M. Tong · 2022 · npj Quantum Information
14. Quantum metrology with mixed states: When recovering lost information is better than never losing it
    Simon A. Haine, Stuart S. Szigeti · 2015 · Physical Review A
15. Bayesian parameter estimation using Gaussian states and measurements
    Simon Morelli, Ayaka Usui, Elizabeth Agudelo, Nicolai Friis · 2021 · Quantum Science and Technology
16. Maximal quantum Fisher information for general su(2) parametrization processes
    Xiao-Xing Jing, Jing Liu, Heng-Na Xiong, Xiaoguang Wang · 2015 · Physical Review A
17. Rapid estimation of drifting parameters in continuously measured quantum systems
    Luis Cortez, Areeya Chantasri, Luis Pedro García-Pintos, Justin Dressel, Andrew N. Jordan · 2017 · Physical Review A
18. Maximal quantum Fisher information for phase estimation without initial parity
    Xu Yu, Xiang Zhao, Luyi Shen, Yanyan Shao, Jing Liu, Xiaoguang Wang · 2018 · Optics Express
19. Quantum Enhanced X-ray Detection
    S. Sofer, E. Strizhevsky, Aviad Schori, K. Tamasaku, S. Shwartz · 2019 · Physical Review X
20. One from many: estimating a function of many parameters
    Jonathan A. Gross, Carlton M. Caves · 2020 · Journal of Physics A Mathematical and Theoretical
21. Optimal approximate quantum error correction for quantum metrology
    Sisi Zhou, Liang Jiang · 2020 · University of Chicago
22. Quantum parameter estimation in a dissipative environment
    Wei Wu, Chuan Shi · 2020 · Physical Review A
23. Sequential Measurements for Quantum-Enhanced Magnetometry in Spin Chain Probes
    Víctor Montenegro, Gareth Siôn Jones, Sougato Bose, Abolfazl Bayat · 2022 · Physical Review Letters
24. Criticality-enhanced quantum sensing in ferromagnetic Bose-Einstein condensates: Role of readout measurement and detection noise
    Safoura Sadat Mirkhalaf, Daniel Benedicto Orenes, Morgan W. Mitchell, Emilia Witkowska · 2021 · Physical Review A
25. Adiabatic critical quantum metrology cannot reach the Heisenberg limit even when shortcuts to adiabaticity are applied
    Karol Gietka, Friederike Metz, Tim Keller, Jing Li · 2021 · Institutional Repositories DataBase (IRDB)
26. The quantum Allan variance
    Krzysztof Chabuda, Ian D. Leroux, Rafał Demkowicz-Dobrzański · 2016 · New Journal of Physics
27. Quantum limit for the measurement of a classical force coupled to a noisy quantum-mechanical oscillator
    Camille Lombard Latune, Bruno M. Escher, R. L. de Matos Filho, L. Davidovich · 2013 · Physical Review A
28. Improved thermometry of low-temperature quantum systems by a ring-structure probe
    Li-Sha Guo, Bao-Ming Xu, Jian Zou, Bin Shao · 2015 · Physical Review A
29. Quantum metrology in local dissipative environments
    Yuan-Sheng Wang, Chong Chen, Jun-Hong An · 2017 · New Journal of Physics
30. Quantum Metrology of Noisy Spreading Channels
    Wojciech Górecki, Alberto Riccardi, Lorenzo Maccone · 2022 · Physical Review Letters
31. Heisenberg-scaled magnetometer with dipolar spin-1 condensates
    Haijun Xing, Anbang Wang, Qing-Shou Tan, Wenxian Zhang, Su Yi · 2016 · Physical Review A
32. Achieving sub-shot-noise sensing at finite temperatures
    Mohammad Mehboudi, Luis Alfonso Correa, Anna Sanpera · 2016 · Physical Review A
33. Linear optical quantum metrology with single photons: experimental errors, resource counting, and quantum Cramér-Rao bounds
    Nicholas M. Studer, J. Olson, Keith R. Motes, P. Birchall, Margarite L. LaBorde, Todd A. Moulder, P. Rohde, J. Dowling · 2016 · Physical Review A
34. Entanglement-assisted quantum parameter estimation from a noisy qubit pair: A Fisher information analysis
    François Chapeau‐Blondeau · 2017 · Physics Letters A
35. Effects of loss on the phase sensitivity with parity detection in an SU(1,1) interferometer
    Dong Li, Chun-Hua Yuan, Yao Yao, Wei Jiang, Mo Li, Weiping Zhang · 2018 · Journal of the Optical Society of America B
36. Quantum Limit for Laser Interferometric Gravitational-Wave Detectors from Optical Dissipation
    Haixing Miao, N. D. Smith, M. Evans · 2019 · Physical Review X
37. Prospects in x-ray science emerging from quantum optics and nanomaterials
    Liang Jie Wong, Ido E. Kaminer · 2021 · Applied Physics Letters
38. Uncertainty relations with the variance and the quantum Fisher information based on convex decompositions of density matrices
    Géza Tóth, Florian Fröwis · 2022 · Physical Review Research
39. Entanglement-enhanced optical atomic clocks
    Simone Colombo, Edwin Pedrozo-Peñafiel, Vladan Vuletić · 2022 · Applied Physics Letters
40. Electromagnetic shielding in quantum metrology
    Yao Jin, Hongwei Yu · 2015 · Physical Review A
41. Multiparameter estimation with single photons—linearly-optically generated quantum entanglement beats the shotnoise limit
    Chenglong You, Sushovit Adhikari, Yuxi Chi, Margarite L. LaBorde, Corey T. Matyas, Chenyu Zhang, Zu-En Su, Tim Byrnes, Chao‐Yang Lu, Jonathan P. Dowling et al. · 2017 · Journal of Optics
42. Heisenberg-limited metrology with information recycling
    Simon A. Haine, Stuart S. Szigeti, Matthias D. Lang, Carlton M. Caves · 2015 · Physical Review A
43. Entanglement and phase properties of noisy NOON states
    Martin Bohmann, Jan Sperling, W. Vogel · 2015 · Physical Review A
44. Quantum metrology matrix
    Haidong Yuan, Chi‐Hang Fred Fung · 2017 · Physical Review A
45. Multimode Fock states with large photon number: effective descriptions and applications in quantum metrology
    Martí Perarnau-Llobet, A González-Tudela, J I Cirac · 2020 · Quantum Science and Technology
46. Cryptographic approach to quantum metrology
    Nathan Shettell, Elham Kashefi, Damian Markham · 2022 · Physical Review A
47. Dissipative quantum metrology in manybody systems of identical particles
    Fabio Benatti, S. Alipour, A. T. Rezakhani · 2014 · New Journal of Physics
48. Zeno dynamics in quantum open systems
    Yu-Ran Zhang, Heng Fan · 2015 · Scientific Reports
49. Sub-quantum Fisher information
    Marco Cerezo, Akira Sone, Jacob L. Beckey, Patrick J. Coles · 2021 · Quantum Science and Technology
50. Preparing Dicke states in a spin ensemble using phase estimation
    Yang Wang, Barbara M. Terhal · 2021 · Physical Review A
51. Cramér-Rao bound for time-continuous measurements in linear Gaussian quantum systems
    Marco G. Genoni · 2017 · Physical Review A
52. Bose-Einstein condensates as gravitational wave detectors
    Matthew P.G. Robbins, Niayesh Afshordi, Robert B. Mann · 2019 · Journal of Cosmology and Astroparticle Physics
53. Stark Localization as a Resource for Weak-Field Sensing with Super-Heisenberg Precision
    X. He, Rozhin Yousefjani, Abolfazl Bayat · 2023 · Physical Review Letters
54. Continuity of the quantum Fisher information
    A. T. Rezakhani, M. Hassani, S. Alipour · 2019 · Physical Review A
55. Nuisance parameter problem in quantum estimation theory: tradeoff relation and qubit examples
    Jun Suzuki · 2020 · Journal of Physics A Mathematical and Theoretical
56. Quantum Information
    Ryszard Horodecki · 2021 · Acta Physica Polonica A
57. Optimally controlled quantum discrimination and estimation
    Daniel Basilewitsch, Haidong Yuan, Christiane P. Koch · 2020 · Physical Review Research
58. Optimally controlled quantum discrimination and estimation
    Daniel Basilewitsch, Haidong Yuan, Christiane P. Koch · 2020 · Refubium (Universitätsbibliothek der Freien Universität Berlin)
59. Reaching for the quantum limits in the simultaneous estimation of phase and phase diffusion
    Magdalena Szczykulska, Tillmann Baumgratz, Animesh Datta · 2017 · Warwick Research Archive Portal (University of Warwick)
60. Tensor-network approach for quantum metrology in many-body quantum systems
    Krzysztof Chabuda, Jacek Dziarmaga, Tobias J. Osborne, Rafał Demkowicz-Dobrzański · 2020 · Institutional Repository of Leibniz Universität Hannover (Leibniz Universität Hannover)
61. Quantum magnetometry using two-stroke thermal machines
    Sourav Bhattacharjee, Utso Bhattacharya, Wolfgang Niedenzu, Victor Mukherjee, Amit Dutta · 2019 · New Journal of Physics
62. Hybrid quantum-classical approach to enhanced quantum metrology
    Xiaodong Yang, Xi Chen, Jun Li, Xinhua Peng, Raymond Laflamme · 2021 · Scientific Reports
63. Quantum Metrology in the Noisy Intermediate‐Scale Quantum Era
    Lin Jiao, Wei Wu, Si‐Yuan Bai, Jun‐Hong An · 2023 · Advanced Quantum Technologies
64. Multiparameter Estimation Perspective on Non-Hermitian Singularity-Enhanced Sensing
    Javid Naikoo, Ravindra W. Chhajlany, Jan Kołodyński · 2023 · Physical Review Letters
65. Effects of losses in the atom-light hybrid SU(1,1) interferometer
    Zhao-Dan Chen, Chun-Hua Yuan, Hongmei Ma, Dong Li, L. Q. Chen, Z. Y. Ou, Weiping Zhang · 2016 · Optics Express
66. Toward Heisenberg scaling in non-Hermitian metrology at the quantum regime
    Xinglei Yu, Xinzhi Zhao, Liangsheng Li, Xiao‐Min Hu, Xiangmei Duan, Haidong Yuan, Chengjie Zhang · 2024 · Science Advances
67. Joint measurement of multiple noncommuting parameters
    Jiamin Li, Yuhong Liu, Liang Cui, Nan Huo, Syed M. Assad, Xiaoying Li, Z. Y. Ou · 2018 · Physical Review A
68. Indefinite causal order for quantum metrology with quantum thermal noise
    François Chapeau‐Blondeau · 2022 · Physics Letters A
69. Attaining subclassical metrology in lossy systems with entangled coherent states
    Paul A. Knott, William J. Munro, Jacob Dunningham · 2014 · Physical Review A
70. Maximal quantum Fisher information matrix
    Yu Chen, Haidong Yuan · 2017 · New Journal of Physics
71. Estimating phase with a random generator: Strategies and resources in multiparameter quantum metrology
    Rozhin Yousefjani, Rosanna Nichols, S. Salimi, Gerardo Adesso · 2017 · Physical Review A
72. Quantum estimation of magnetic-field gradient using W-state
    H. T. Ng, Kihwan Kim · 2014 · Optics Communications
73. Robustness of quantum-enhanced adaptive phase estimation
    Pantita Palittapongarnpim, Barry C. Sanders · 2019 · Physical Review A
74. Validating and controlling quantum enhancement against noise by the motion of a qubit
    Farzam Nosrati, Ali Mortezapour, Rosario Lo Franco · 2020 · Physical Review A
75. Multiparameter quantum estimation theory in quantum Gaussian states
    Bakmou Lahcen, Mohammed Daoud A, Rachid ahl laamara · 2020 · Journal of Physics A Mathematical and Theoretical
76. Bayesian parameter estimation using Gaussian states and measurements
    Simon Morelli, Ayaka Usui, Elizabeth Agudelo, Nicolai Friis · 2021 · Institutional Repositories DataBase (IRDB)
77. Measurement Noise Susceptibility in Quantum Estimation
    Stanisław Kurdziałek, Rafał Demkowicz-Dobrzański · 2023 · Physical Review Letters
78. Valid lower bound for all estimators in quantum parameter estimation
    Jing Liu, Haidong Yuan · 2016 · New Journal of Physics
79. Phase estimation for an SU(1,1) interferometer in the presence of phase diffusion and photon losses
    Xiu-Ling Hu, Dong Li, L. Q. Chen, Keye Zhang, Weiping Zhang, Chun-Hua Yuan · 2018 · Physical Review A
80. Geometric Pathway to Scalable Quantum Sensing
    Mattias Johnsson, Nabomita Roy Mukty, Daniel Klaus Burgarth, Thomas Volz, Gavin K. Brennen · 2020 · Physical Review Letters
81. Quantum Fisher information as a predictor of decoherence in the preparation of spin-cat states for quantum metrology
    Samuel P. Nolan, Simon A. Haine · 2017 · Physical Review A
82. Estimation of gradients in quantum metrology
    Altenburg, Sanah, Oszmaniec, Michał, Wölk, Sabine, Gühne, Otfried · 2017 · Physical Review A
83. Adaptive Bayesian quantum algorithm for phase estimation
    Joseph G. Smith, C. H. W. Barnes, David R. M. Arvidsson-Shukur · 2024 · Physical Review A
84. Sensitivity of entanglement decay of quantum-dot spin qubits to the external magnetic field
    Paweł Mazurek, Katarzyna Roszak, Ravindra W. Chhajlany, Paweł Horodecki · 2014 · Physical Review A
85. Temperature-enhanced critical quantum metrology
    Laurin Ostermann, Karol Gietka · 2024 · Physical Review A
86. Precision optical displacement measurements using biphotons
    Kevin Lyons, Shengshi Pang, Paul G. Kwiat, Andrew N. Jordan · 2016 · Physical Review A
87. Quantum metrology including state preparation and readout times
    Shane Dooley, William J. Munro, Kae Nemoto · 2016 · Physical Review A
88. Practical limits of error correction for quantum metrology
    Shettell, Nathan, Munro, William J, Markham, Damian, Nemoto, Kae · 2021 · New Journal of Physics
89. Optimal estimation and discrimination of excess noise in thermal and amplifier channels
    Masahiro Takeoka, Mark M. Wilde · 2016 · arXiv (Cornell University)
90. Parameter estimation in memory-assisted noisy quantum interferometry
    Piotr Szańkowski, Marek Trippenbach, Jan Chwedeńczuk · 2014 · Physical Review A
91. Quantum metrology with generalized cat states
    Mamiko Tatsuta, Yuichiro Matsuzaki, Akira Shimizu · 2019 · Physical Review A
92. Quantum interferometric measurements of temperature
    Marcin Jarzyna, Marcin Zwierz · 2015 · Physical Review A
93. Bounding the quantum limits of precision for phase estimation with loss and thermal noise
    Christos N. Gagatsos, Boulat A. Bash, Saikat Guha, Animesh Datta · 2017 · Physical Review A
94. Multimode Fock states with large photon number: effective descriptions and applications in quantum metrology
    Martí Perarnau-Llobet, Alejandro González-Tudela, J. I. Cirac · 2020 · MPG.PuRe (Max Planck Society)
95. Squeezing and Overcoming the Heisenberg Scaling with Spin-Orbit Coupled Quantum Gases
    Karol Gietka, Helmut Ritsch · 2023 · Physical Review Letters
96. Non-orthogonal bases for quantum metrology
    Marco G. Genoni, Tommaso Tufarelli · 2019 · Journal of Physics A Mathematical and Theoretical
97. Many-body effects in quantum metrology
    Jan Czajkowski, Krzysztof Pawłowski, Rafał Demkowicz-Dobrzański · 2019 · New Journal of Physics
98. Super-resolving quantum lidar: entangled coherent-state sources with binary-outcome photon counting measurement suffice to beat the shot-noise limit
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99. Invasiveness of nonequilibrium pure-dephasing quantum thermometry
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100. Quantum Metrology Assisted by Machine Learning
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