Search results for "markovian dynamics"

showing 3 items of 13 documents

Collision models in quantum optics

2017

AbstractQuantum collision models (CMs) provide advantageous case studies for investigating major issues in open quantum systems theory, and especially quantum non-Markovianity. After reviewing their general definition and distinctive features, we illustrate the emergence of a CM in a familiar quantum optics scenario. This task is carried out by highlighting the close connection between the well-known input-output formalism and CMs. Within this quantum optics framework, usual assumptions in the CMs’ literature - such as considering a bath of noninteracting yet initially correlated ancillas - have a clear physical origin.

Quantum opticsTechnologyQuantum PhysicsCollision models; quantum non-Markovian dynamics; input-output formalism.Formalism (philosophy)Computer scienceTFOS: Physical sciencesCollision modelCollision01 natural sciences010305 fluids & plasmasquantum non-Markovian dynamicTheoretical physicsquantum non-markovian dynamicsSystems theorycollision models0103 physical sciencesinput-output formalismConnection (algebraic framework)input-output formalism.010306 general physicsQuantum Physics (quant-ph)Quantum
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Experimental on-demand recovery of entanglement by local operations within non-Markovian dynamics

2015

In many applications entanglement must be distributed through noisy communication channels that unavoidably degrade it. Entanglement cannot be generated by local operations and classical communication (LOCC), implying that once it has been distributed it is not possible to recreate it by LOCC. Recovery of entanglement by purely local control is however not forbidden in the presence of non-Markovian dynamics, and here we demonstrate in two all-optical experiments that such entanglement restoration can even be achieved on-demand. First, we implement an open-loop control scheme based on a purely local operation, without acquiring any information on the environment; then, we use a closed-loop s…

non-Markovian dynamicsComputer scienceFOS: Physical sciencesMarkov processQuantum entanglementquantum entanglementTopologyArticleSettore FIS/03 - Fisica Della MateriaMultidisciplinary; quantum information; quantum entanglement; open quantum systemsEntanglementsymbols.namesakeNon Markovian dynamicsquantum informationOn demandquantum opticsQuantumQuantum networkLOCCQuantum PhysicsEntanglement entanglement recovery non-Markovian dynamicsMultidisciplinaryHidden entanglementTheoryofComputation_GENERALQuantum Physicsopen quantum systemsOutcome (probability)Dynamics (music)Hidden entanglement non-Markovian dynamics quantum optics quantum informationsymbolsQuantum Physics (quant-ph)entanglement recoveryScientific Reports
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Quantum Non-Markovian Piecewise Dynamics from Collision Models

2017

Recently, a large class of quantum non-Markovian piecewise dynamics for an open quantum system obeying closed evolution equations has been introduced [B. Vacchini, Phys. Rev. Lett. 117, 230401 (2016)]. These dynamics have been defined in terms of a waiting-time distribution between quantum jumps, along with quantum maps describing the effect of jumps and the system's evolution between them. Here, we present a quantum collision model with memory, whose reduced dynamics in the continuous-time limit reproduces the above class of non-Markovian piecewise dynamics, thus providing an explicit microscopic realization.

non-Markovian dynamicsStatistics and ProbabilityLindblad equationFOS: Physical sciencesMarkov processnon-Markovian dynamic01 natural sciences010305 fluids & plasmasOpen quantum systemsymbols.namesake0103 physical sciencesLimit (mathematics)Statistical physics010306 general physicsQuantumMathematical PhysicsPhysicsQuantum PhysicsStatistical and Nonlinear PhysicsCollisioncollision model; Lindblad equation; non-Markovian dynamics; Open quantum system; Statistical and Nonlinear Physics; Statistics and Probability; Mathematical PhysicsDistribution (mathematics)Open quantum systemPiecewisesymbolscollision modelQuantum Physics (quant-ph)Realization (systems)Statistical and Nonlinear Physic
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