Quantum Noise: A Handbook of Markovian and Non-Markovian Quantum Stochastic Methods with Applications to Quantum Optics

By Crispin W. Gardiner, P. Zoller. 2004

485 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/e3b340481ecfbd4b9d7eb1d8f85339c783efca34

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Citations in the corpus

A note on symmetry reductions of the Lindblad equation: transport in constrained open spin chains (2012, unknown): “ody systems (with generic physical properties) poses a formidable task to any method of theoretical description or simulation, it has soon become apparent { rst within the community of quantum optics [3] { that often a macroscopic number of observables can be treated as quantum noise, and that the b”
Coherent quantum LQG control (2007, unknown): “Moreover, this may not the best performance achievable by a classical linear controller as it is also possible to perform a so-called indirect measurement of y by first mixing it with an additional vacuum noise via a beam splitter [3, 10], followed by homodyne detection of the real quadrature of one”
Concepts of quantum non-Markovianity: A hierarchy (2017, methodology): “This is why the FA is a plausible concept of Markovianity [5, 29].”
Quantum exceptional points of non-Hermitian Hamiltonians and Liouvillians: The effects of quantum jumps (2019, background): “[50] C.”
Hybrid Quantum-Classical Algorithms and Quantum Error Mitigation (2020, methodology): “[136] C.”
Hybrid-Liouvillian formalism connecting exceptional points of non-Hermitian Hamiltonians and Liouvillians via postselection of quantum trajectories (2020, unknown): “An open quantum system interacting with its environment must include dissipative terms describing the progressive loss of energy, coherence, and information transfer to the environment [18–22].”
Unconventional photon blockade (2017, unknown): “For zero thermal occupations n̄th = 0, all the normally ordered correlation between the field and the noise vanish [46] and the subsequent output occupation and second-order correlation read [29]”
Capacity Trends and Limits of Optical Communication Networks (2012, unknown): “The autocorrelation [92] of the ASE field Nðz; tÞ is given by [93]–[95]”
Quantum theory of collective strong coupling of molecular vibrations with a microcavity mode (2015, unknown): “If the system-bath coupling is sufficiently weak, Bloch-Redfield-Wangsness (BRW) theory [16, 17] can be safely applied to derive a master equation for the system dynamics [18, 19].”