Linear feedback stabilization of a dispersively monitored qubit
暂无分享,去创建一个
Andrew N. Jordan | Taylor Lee Patti | Areeya Chantasri | Justin Dressel | A. Jordan | J. Dressel | T. Patti | Luis Pedro Garc'ia-Pintos | Areeya Chantasri
[1] K. Mølmer,et al. Qubit purification speed-up for three complementary continuous measurements , 2012, Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[2] C. C. Bultink,et al. Feedback control of a solid-state qubit using high-fidelity projective measurement. , 2012, Physical review letters.
[3] Leigh S. Martin,et al. Quantum dynamics of simultaneously measured non-commuting observables , 2016, Nature.
[4] A. N. Korotkov,et al. Stabilizing Rabi oscillations in a superconducting qubit using quantum feedback , 2012, Nature.
[5] P. Facchi,et al. Quantum Zeno dynamics: mathematical and physical aspects , 2008, 0903.3297.
[6] I. Siddiqi,et al. Stabilizing Entanglement via Symmetry-Selective Bath Engineering in Superconducting Qubits. , 2015, Physical review letters.
[7] A. Korotkov,et al. Continuous quantum feedback of coherent oscillations in a solid-state qubit , 2005, cond-mat/0507011.
[8] S. Swain. Handbook of Stochastic Methods for Physics, Chemistry and the Natural Sciences , 1984 .
[9] Daniel Nigg,et al. Undoing a quantum measurement. , 2013, Physical review letters.
[10] C. Macklin,et al. Observing single quantum trajectories of a superconducting quantum bit , 2013, Nature.
[11] Qin Zhang,et al. Maintaining coherent oscillations in a solid-state qubit via continuous quantum feedback control , 2004, SPIE Defense + Commercial Sensing.
[12] Wiseman,et al. Quantum theory of continuous feedback. , 1994, Physical review. A, Atomic, molecular, and optical physics.
[13] I. Siddiqi,et al. Quantum Zeno effect in the strong measurement regime of circuit quantum electrodynamics , 2015, 1512.04006.
[14] Stefano Mancini,et al. Bayesian feedback versus Markovian feedback in a two-level atom , 2002 .
[15] E. Sudarshan,et al. Zeno's paradox in quantum theory , 1976 .
[16] A. Jordan,et al. Qubit feedback and control with kicked quantum nondemolition measurements: A quantum Bayesian analysis , 2006, cond-mat/0606676.
[17] A. Jordan,et al. Uncollapsing the wavefunction by undoing quantum measurements , 2009, 0906.3468.
[18] Kurt Jacobs,et al. A straightforward introduction to continuous quantum measurement , 2006, quant-ph/0611067.
[19] Alexander N. Korotkov,et al. Quantum Bayesian approach to circuit QED measurement , 2011, 1111.4016.
[20] K. B. Whaley,et al. Supplementary Information for " Observation of measurement-induced entanglement and quantum trajectories of remote superconducting qubits " , 2014 .
[21] Hideo Mabuchi,et al. Quantum feedback control and classical control theory , 1999, quant-ph/9912107.
[22] A. Jordan,et al. Prediction and Characterization of Multiple Extremal Paths in Continuously Monitored Qubits , 2016, 1612.07861.
[23] S. Girvin,et al. Charge-insensitive qubit design derived from the Cooper pair box , 2007, cond-mat/0703002.
[24] Howard Mark Wiseman,et al. Quantum theory of multiple-input-multiple-output Markovian feedback with diffusive measurements , 2011 .
[25] H. Carmichael. An open systems approach to quantum optics , 1993 .
[26] R. Bowler,et al. Dissipative production of a maximally entangled steady state of two quantum bits , 2013, Nature.
[27] H. M. Wiseman,et al. Feedback-stabilization of an arbitrary pure state of a two-level atom , 2001 .
[28] E. Lucero,et al. Reversal of the weak measurement of a quantum state in a superconducting phase qubit. , 2008, Physical review letters.
[29] Kurt Jacobs. How to project qubits faster using quantum feedback , 2003 .
[30] A. Jordan,et al. Mapping the optimal route between two quantum states , 2014, Nature.
[31] Mazyar Mirrahimi,et al. Persistent control of a superconducting qubit by stroboscopic measurement feedback , 2012, 1301.6095.
[32] Mazyar Mirrahimi,et al. Real-time quantum feedback prepares and stabilizes photon number states , 2011, Nature.
[33] P. Rouchon,et al. Anatomy of fluorescence: quantum trajectory statistics from continuously measuring spontaneous emission , 2015, 1511.06677.
[34] Alexander N. Korotkov,et al. Quantum feedback control of a solid-state qubit , 2002 .
[35] A. Jordan,et al. Continuous quantum measurement with independent detector cross correlations. , 2005, Physical review letters.
[36] L. Tornberg,et al. Reversing Quantum Trajectories with Analog Feedback , 2013, 1311.5472.
[37] Kurt Jacobs,et al. Rapid measurement of quantum systems using feedback control. , 2007, Physical review letters.
[38] Milburn,et al. Quantum theory of optical feedback via homodyne detection. , 1993, Physical review letters.
[39] Alexandre Blais,et al. Quantum trajectory approach to circuit QED: Quantum jumps and the Zeno effect , 2007, 0709.4264.
[40] H. M. Wiseman,et al. Reconsidering rapid qubit purification by feedback , 2006, quant-ph/0603062.
[41] K. Mølmer,et al. Qubit state monitoring by measurement of three complementary observables. , 2010, Physical review letters.
[42] A. Jordan,et al. Quantum caustics in resonance fluorescence trajectories , 2016, 1612.03189.
[43] K. Jacobs,et al. Rapid state-reduction of quantum systems using feedback control , 2006, 2006 Conference on Lasers and Electro-Optics and 2006 Quantum Electronics and Laser Science Conference.
[44] A. Jordan,et al. Undoing a weak quantum measurement of a solid-state qubit. , 2006, Physical review letters.
[45] J. Dressel,et al. Probing quantumness with joint continuous measurements of non-commuting qubit observables , 2016, 1606.07934.
[46] G. J. Milburn,et al. Dynamical creation of entanglement by homodyne-mediated feedback (9 pages) , 2004, quant-ph/0409154.
[47] A. Jordan,et al. Quantum trajectories and their statistics for remotely entangled quantum bits , 2016, 1603.09623.
[48] Action principle for continuous quantum measurement , 2013, 1305.5201.
[49] R. J. Schoelkopf,et al. Confining the state of light to a quantum manifold by engineered two-photon loss , 2014, Science.
[50] Alexander N. Korotkov. Quantum Bayesian approach to circuit QED measurement with moderate bandwidth , 2016 .
[51] L. DiCarlo,et al. Deterministic entanglement of superconducting qubits by parity measurement and feedback , 2013, Nature.
[52] Alexander N. Korotkov. Simple quantum feedback of a solid-state qubit , 2005 .
[53] K. Jacobs,et al. FEEDBACK CONTROL OF QUANTUM SYSTEMS USING CONTINUOUS STATE ESTIMATION , 1999 .
[54] P. Rouchon,et al. Observing quantum state diffusion by heterodyne detection of fluorescence , 2015, 1511.01415.
[55] Correlators in simultaneous measurement of non-commuting qubit observables , 2017, npj Quantum Information.
[56] Holger F. Hofmann,et al. Quantum control of atomic systems by homodyne detection and feedback , 1998 .
[57] L. Frunzio,et al. Autonomously stabilized entanglement between two superconducting quantum bits , 2013, Nature.
[58] S. Hacohen-Gourgy. Dynamics of simultaneously measured non-commuting observables , 2017 .
[59] S. Girvin,et al. Cavity-assisted quantum bath engineering. , 2012, Physical review letters.
[60] S. G. Schirmer,et al. Stabilizing open quantum systems by Markovian reservoir engineering , 2009, 0909.1596.
[61] A. Jordan,et al. Stochastic path-integral formalism for continuous quantum measurement , 2015, 1507.07016.