參考文獻 |
參考文獻
[1] Kyungjoo Noh, S. M. Girvin, and Liang Jiang, “Encoding an Oscillator into Many Oscillators,” Phys. Rev. Lett. 125, 080503 (2020).
[2] Kyungjoo Noh, S. M. Girvin, and Liang Jiang, “Encoding an oscillator into many oscillators: Supplemental material,”.
[3] Bo-Han Wu, Zheshen Zhang, and Quntao Zhuang, “Continuous-variable quantum repeaters based on bosonic error-correction and teleportation: architecture and applications,” Quantum Sci. Technol. 7, 025018 (2022).
[4] Christian Weedbrook, Stefano Pirandola, Rau´l Garcı´a-Patro´n, Nicolas J. Cerf, Timothy C. Ralph, Jeffrey H. Shapiro, and Seth Lloyd, “Gaussian quantum information,” Rev. Mod. Phys. 84, 621 (2012).
[5] N. Fabre, G. Maltese, F. Appas, S. Felicetti, A. Ketterer, A. Keller, T. Coudreau, F. Baboux, M. I. Amanti, S. Ducci, and P. Milman, “Generation of a time-frequency grid state with integrated biphoton frequency combs,” Phys. Rev. A 102, 012607 (2020).
[6] Ingrid Strandberg, Yong Lu, Fernando Quijandría, and Göran Johansson, “Numerical study of Wigner negativity in one-dimensional steady-state resonance fluorescence,” Phys. Rev. A 100, 063808 (2019).
[7] Michael A. Taylor, Warwick P. Bowena, “Quantum metrology and its application in biology,” Phys. Rep., vol. 615, pp. 14-26, Feb. 2016.
[8] Jacob Hastrup and Ulrik L. Andersen, “Generation of optical Gottesman-Kitaev-Preskill states with cavity QED,” Phys. Rev. Lett. 128, 170503 (2022).
[9] Yunong Shi, Christopher Chamberland, Andrew W. Cross, “Fault-tolerant preparation of approximate GKP states,” New J. Phys. 21, 093007 (2019).
[10] Kyungjoo Noh, Christopher Chamberland, and Fernando G.S.L. Brandão, “Low-Overhead Fault-Tolerant Quantum Error Correction with the Surface-GKP Code,” PRX Quantum 3, 010315 (2022).
[11] Ilan Tzitrin, J. Eli Bourassa, Nicolas C. Menicucci, and Krishna Kumar Sabapathy, “Progress towards practical qubit computation using approximate Gottesman-Kitaev-Preskill codes,” Phys. Rev. A 101, 032315 (2020).
[12] Andrei B. Klimov, Carlos Muñoz, and Luis L. Sánchez-Soto, “Discrete coherent and squeezed states of many-qudit systems,” Phys. Rev. A 80, 043836 (2009).
[13] Maximilian Reichert, Louis W. Tessler, Marcel Bergmann, Peter van Loock, and Tim Byrnes, “Nonlinear quantum error correction,” Phys. Rev. A 105, 062438 (2022).
[14] Julien Niset, Jaromír Fiurášek, and Nicolas J. Cerf, “No-Go Theorem for Gaussian Quantum Error Correction,” Phys. Rev. Lett. 102, 120501 (2009).
[15] James P. Clemens, Shabnam Siddiqui, and Julio Gea-Banacloche, “Quantum error correction against correlated noise,” Phys. Rev. A 69, 062313 (2004).
[16] Blayney W. Walshe, Ben Q. Baragiola, Rafael N. Alexander, and Nicolas C. Menicucci, “Continuous-variable gate teleportation and bosonic-code error correction,” Phys. Rev. A 102, 062411 (2020).
[17] E.M.E. Zayed, A.S. Daoud, M.A. AL-Laithy, E.N. Naseem, “The Wigner distribution function for squeezed vacuum superposed state,” Chaos, Solitons & Fractals, vol. 24, Issue 4, pp. 967-975, May 2005.
[18] Pieter Kok and Brendon W. Lovett, Introduction to Optical Quantum Information Processing, Cambridge University Press, 2010, pp. 255-267.
[19] Ilan Tzitrin, J. Eli Bourassa, and Krishna Kumar Sabapathy, “Riding bosonic qubits towards fault-tolerant quantum computation,” Published in XanaduAI, 9 min read, Nov 19, 2019. |