Search results for "Open Quantum System Dynamics"

showing 3 items of 3 documents

Evolution of a Non-Hermitian Quantum Single-Molecule Junction at Constant Temperature

2021

This work concerns the theoretical description of the quantum dynamics of molecular junctions with thermal fluctuations and probability losses. To this end, we propose a theory for describing non-Hermitian quantum systems embedded in constant-temperature environments. Along the lines discussed in [A. Sergi et al., Symmetry 10 518 (2018)], we adopt the operator-valued Wigner formulation of quantum mechanics (wherein the density matrix depends on the points of the Wigner phase space associated to the system) and derive a non-linear equation of motion. Moreover, we introduce a model for a non-Hermitian quantum single-molecule junction (nHQSMJ). In this model the leads are mapped to a tunneling…

Density matrixQuantum dynamicsmolecular junction; non-Hermitian quantum mechanics; open quantum system dynamics; quantum thermodynamics; Quantum Physics; Quantum Physics; 80M99 81-08 81-10 81P99General Physics and AstronomyFOS: Physical scienceslcsh:Astrophysics02 engineering and technology01 natural sciencesArticle81-1003.67.PpQuantum stateQuantum mechanicslcsh:QB460-4660103 physical sciences80M9931.15.xglcsh:Science010306 general physicsQuantum thermodynamicsQuantumnon-Hermitian quantum mechanicsQuantum tunnelling05.30.-dPhysicsQuantum PhysicsOperator (physics)80M99 81-08 81-10 81P9981-08021001 nanoscience & nanotechnologyopen quantum system dynamicslcsh:QC1-99981P99Phase space05.60.Ggquantum thermodynamicslcsh:Q0210 nano-technologyQuantum Physics (quant-ph)molecular junctionlcsh:Physics02.60.Cb
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Composite quantum collision models

2017

A collision model (CM) is a framework to describe open quantum dynamics. In its {\it memoryless} version, it models the reservoir $\mathcal R$ as consisting of a large collection of elementary ancillas: the dynamics of the open system $\mathcal{S}$ results from successive "collisions" of $\mathcal{S}$ with the ancillas of $\mathcal R$. Here, we present a general formulation of memoryless {\it composite} CMs, where $\mathcal S$ is partitioned into the very open system under study $S$ coupled to one or more auxiliary systems $\{S_i\}$. Their composite dynamics occurs through internal $S$-$\{S_i\}$ collisions interspersed with external ones involving $\{S_i\}$ and the reservoir $\mathcal R$. W…

Physics---Quantum geometryQuantum PhysicsQuantum dynamicsFOS: Physical sciencesQuantum simulatorSpectral density01 natural sciencesSettore FIS/03 - Fisica Della Materia010305 fluids & plasmasQuantization (physics)Open quantum systemQuantum mechanicsQubit0103 physical sciencesAtomic and Molecular Physics and Optics open quantum system dynamicsQuantum Physics (quant-ph)010306 general physicsQuantum dissipationPhysical Review A
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Landauer’s Principle in Multipartite Open Quantum System Dynamics

2015

We investigate the link between information and thermodynamics embodied by Landauer's principle in the open dynamics of a multipartite quantum system. Such irreversible dynamics is described in terms of a collisional model with a finite temperature reservoir. We demonstrate that Landauer's principle holds, for such a configuration, in a form that involves the flow of heat dissipated into the environment and the rate of change of the entropy of the system. Quite remarkably, such a principle for {\it heat and entropy power} can be explicitly linked to the rate of creation of correlations among the elements of the multipartite system and, in turn, the non-Markovian nature of their reduced evol…

PhysicsQuantum PhysicsQuantum decoherenceCondensed Matter - Mesoscale and Nanoscale PhysicsStatistical Mechanics (cond-mat.stat-mech)Open Quantum System DynamicsFOS: Physical sciencesGeneral Physics and AstronomyLandauer's principle01 natural sciences010305 fluids & plasmasPhysics and Astronomy (all)Open quantum systemMultipartiteLandauer's Principle in MultipartiteClassical mechanicsMesoscale and Nanoscale Physics (cond-mat.mes-hall)0103 physical sciencesQuantum systemQuantum informationQuantum Physics (quant-ph)010306 general physicsQuantum statistical mechanicsCondensed Matter - Statistical MechanicsPhysical Review Letters
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