Search results for "Quantum dissipation"

showing 10 items of 40 documents

Decoherence of the Exciton and Decay of the Excitonic Polaron in Quantum Dots

2005

Bulk-phonon mechanisms of decoherence of an exciton confined in a quantum dot (QD) are considered in order to establish time limitations for the coherent control of the exciton with relevance to its application in quantum information processing. These are the formation and decay of the excitonic polaron. The estimations of characteristic dephasing times for the InAs/GaAs QD are discussed.

Condensed Matter::Quantum GasesPhysicsQuantum decoherenceCondensed matter physicsCondensed Matter::OtherDephasingExcitonCondensed Matter::Mesoscopic Systems and Quantum Hall EffectCondensed Matter PhysicsPolaronAtomic and Molecular Physics and OpticsCondensed Matter::Materials ScienceCoherent controlQuantum dotQuantum mechanicsQuantum dissipationMathematical PhysicsBiexcitonPhysica Scripta
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Nonlocal properties of dynamical three-body Casimir-Polder forces

2005

We consider the three-body Casimir-Polder interaction between three atoms during their dynamical self-dressing. We show that the time-dependent three-body Casimir-Polder interaction energy displays nonlocal features related to quantum properties of the electromagnetic field and to the nonlocality of spatial field correlations. We discuss the measurability of this intriguing phenomenon and its relation with the usual concept of stationary three-body forces.

Electromagnetic fieldPhysicsQuantum PhysicsGeneral Physics and AstronomyFOS: Physical sciencesSpatial field correlationsRelativistic quantum mechanicsCasimir effectQuantization (physics)Open quantum systemQuantum nonlocalityClassical mechanicsQuantum mechanicsNonlocalityThree-body forcePhysics::Atomic and Molecular ClustersPhysics::Atomic PhysicsQuantum dissipationQuantum Physics (quant-ph)Introduction to quantum mechanics
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Classical and Quantum Annealing in the Median of Three Satisfiability

2011

We determine the classical and quantum complexities of a specific ensemble of three-satisfiability problems with a unique satisfying assignment for up to N = 100 and 80 variables, respectively. In the classical limit, we employ generalized ensemble techniques and measure the time that a Markovian Monte Carlo process spends in searching classical ground states. In the quantum limit, we determine the maximum finite correlation length along a quantum adiabatic trajectory determined by the linear sweep of the adiabatic control parameter in the Hamiltonian composed of the problem Hamiltonian and the constant transverse field Hamiltonian. In the median of our ensemble, both complexities diverge e…

FOS: Computer and information sciencesPolynomialComputational complexity theoryQuantum dynamicsFOS: Physical sciencesComputational Complexity (cs.CC)Classical limitClassical capacityQuantum mechanicsddc:530Statistical physicsALGORITHMAmplitude damping channelQuantumQuantum fluctuationCondensed Matter - Statistical MechanicsMathematicsPhysicsQuantum PhysicsStatistical Mechanics (cond-mat.stat-mech)Stochastic processQuantum annealingAdiabatic quantum computationAtomic and Molecular Physics and OpticsSatisfiabilityJComputer Science - Computational ComplexityComputerSystemsOrganization_MISCELLANEOUSQuantum algorithmPHASE-TRANSITIONSQuantum dissipationQuantum Physics (quant-ph)
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Instability of Equilibrium States for Coupled Heat Reservoirs at Different Temperatures

2007

Abstract We consider quantum systems consisting of a “small” system coupled to two reservoirs (called open systems). We show that such systems have no equilibrium states normal with respect to any state of the decoupled system in which the reservoirs are at different temperatures, provided that either the temperatures or the temperature difference divided by the product of the temperatures are not too small. Our proof involves an elaborate spectral analysis of a general class of generators of the dynamics of open quantum systems, including quantum Liouville operators (“positive temperature Hamiltonians”) which generate the dynamics of the systems under consideration.

Non-equilibrium quantum theoryQuantum dynamicsLiouville operators82C10; 47N50FOS: Physical sciencesFeshbach mapQuantum phasesSpectral deformation theory01 natural sciencesOpen quantum systemQuantum mechanics0103 physical sciencesQuantum operationStatistical physics0101 mathematicsQuantum statistical mechanicsMathematical PhysicsMathematicsQuantum discord82C10010102 general mathematicsMathematical Physics (math-ph)Quantum dynamical systemsQuantum process47N50010307 mathematical physicsQuantum dissipationAnalysis
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Quantum and classical integrability: new approaches in statistical mechanics

1991

Abstract The present status of the statistical mechanics (SM), quantum and classical, of integrable models is reviewed by reporting new results for their partition functions Z obtained for anyon type models in one space and one time (1 + 1) dimensions. The methods of functional integration developed already are extended further. Bose-Fermi equivalence and anyon descriptions are natural parts of the quantum theory and the anyon phase is quantised. The classical integrability is exploited throughout and both classical and quantum integrability theory are reviewed this way, and related to underlying algebraic structures - notably the Hopf algebras (“quantum groups”). A new “ q -boson” lattice …

Open quantum systemQuantum processQuantum dynamicsAnyonStatistical and Nonlinear PhysicsQuantum algorithmCondensed Matter PhysicsQuantum statistical mechanicsQuantum dissipationQuantum chaosMathematical physicsMathematicsPhysica D: Nonlinear Phenomena
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Theory of Nuclear Quantum Dynamics Simulations

2016

In Chap. 2, we have seen that the theoretical study of a molecular system is, in a vast majority of cases, separated in two steps. In a first step, the electronic structure of the system is studied by solving the electronic Schrodinger equation with fixed nuclei. This approach, combined with geometry optimization techniques, allows one to locate the important features of the various potential energy surfaces (PESs) of the electronic states of interest. In the context of photochemistry, as seen in Chap. 3, this approach allows one to characterize the various decay pathways of the molecule after photoexcitation. This information can then be used to interpret the various decay time constants o…

PhotoexcitationPhysicsVibronic couplingsymbols.namesakeQuantum dynamicssymbolsContext (language use)Statistical physicsElectronic structureQuantum dissipationPotential energySchrödinger equation
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A 1D coupled Schrödinger drift-diffusion model including collisions

2005

We consider a one-dimensional coupled stationary Schroedinger drift-diffusion model for quantum semiconductor device simulations. The device domain is decomposed into a part with large quantum effects (quantum zone) and a part where quantum effects are negligible (classical zone). We give boundary conditions at the classic-quantum interface which are current preserving. Collisions within the quantum zone are introduced via a Pauli master equation. To illustrate the validity we apply the model to three resonant tunneling diodes.

Physics and Astronomy (miscellaneous)Quantum dynamics34L40Pauli master equationinterface conditionsQuantum mechanicsPrincipal quantum numberQuantum operation65Z05quantum-classical couplingAmplitude damping channelscattering states82D37PhysicsNumerical Analysis82C70Applied Mathematics34L30Quantum numberComputer Science Applications34L25Computational MathematicsModeling and SimulationQuantum process78A35Schroedinger equationdrift-diffusionQuantum algorithmQuantum dissipation
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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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Expansion of a quantum gas released from an optical lattice

2008

We analyze the interference pattern produced by ultracold atoms released from an optical lattice. Such interference patterns are commonly interpreted as the momentum distributions of the trapped quantum gas. We show that for finite time-of-flights the resulting density distribution can, however, be significantly altered, similar to a near-field diffraction regime in optics. We illustrate our findings with a simple model and realistic quantum Monte Carlo simulations for bosonic atoms, and compare the latter to experiments.

PhysicsCondensed Matter::Quantum GasesOptical latticeCondensed matter physicsQuantum Monte CarloQuantum dynamicsQuantum annealingGeneral Physics and AstronomyQuantum simulatorFOS: Physical sciences01 natural sciencesMolecular physics010305 fluids & plasmas3. Good healthCondensed Matter - Other Condensed MatterParticle in a one-dimensional lattice[PHYS.COND.CM-GEN]Physics [physics]/Condensed Matter [cond-mat]/Other [cond-mat.other]0103 physical sciencesPhysics::Atomic Physics010306 general physicsQuantum dissipationLattice model (physics)Other Condensed Matter (cond-mat.other)
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Location- and observation time-dependent quantum-tunneling

2009

We investigate quantum tunneling in a translation invariant chain of particles. The particles interact harmonically with their nearest neighbors, except for one bond, which is anharmonic. It is described by a symmetric double well potential. In the first step, we show how the anharmonic coordinate can be separated from the normal modes. This yields a Lagrangian which has been used to study quantum dissipation. Elimination of the normal modes leads to a nonlocal action of Caldeira-Leggett type. If the anharmonic bond defect is in the bulk, one arrives at Ohmic damping, i.e. there is a transition of a delocalized bond state to a localized one if the elastic constant exceeds a critical value $…

PhysicsCondensed matter physicsFOS: Physical sciencesDouble-well potentialCondensed Matter PhysicsMagnetic quantum numberElectronic Optical and Magnetic MaterialsCondensed Matter - Other Condensed MatterDelocalized electronNormal modeQuantum mechanicsPrincipal quantum numberRectangular potential barrierQuantum statistical mechanicsQuantum dissipationOther Condensed Matter (cond-mat.other)
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