Search results for "Anderson localization"

showing 9 items of 19 documents

Electronic structure, localization, and spin-state transition in Cu-substitutedFeSe:Fe1−xCuxSe

2010

We report density-functional studies of the ${\text{Fe}}_{1\ensuremath{-}x}{\text{Cu}}_{x}\text{Se}$ alloy done using supercell and coherent-potential approximation methods. Magnetic behavior was investigated using the disordered local moment approach. We find that Cu occurs in a nominal ${d}^{10}$ configuration and is highly disruptive to the electronic structure of the Fe sheets. This would be consistent with a metal-insulator transition due to Anderson localization. We further find a strong crossover from a weak moment itinerant system to a local moment magnet at $x\ensuremath{\approx}0.12$. We associate this with the experimentally observed jump near this concentration. Our results are …

PhysicsAnderson localizationSpin glassCondensed matter physicsSpin statesAlloyElectronic structureengineering.materialCondensed Matter PhysicsElectronic Optical and Magnetic MaterialsMoment (physics)engineeringSupercell (crystal)Spin-½Physical Review B
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Spatiotemporal rotational dynamics of laser-driven molecules

2020

Molecular alignment and orientation by laser fields has attracted significant attention in recent years, mostly due to new capabilities to manipulate the molecular spatial arrangement. Molecules can now be efficiently prepared for ionization, structural imaging, orbital tomography, and more, enabling, for example, shooting of dynamic molecular movies. Furthermore, molecular alignment and orientation processes give rise to fundamental quantum and classical phenomena like quantum revivals, Anderson localization, and rotational echoes, just to mention a few. We review recent progress on the visualization, coherent control, and applications of the rich dynamics of molecular rotational wave pack…

PhysicsAnderson localizationbusiness.industryGeneral MedicinePolarization (waves)RotationLaserComputational physicslaw.inventionlawCoherent controlOrientation (geometry)PhotonicsbusinessQuantumAdvanced Photonics
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Analytical description of the transverse Anderson localization of light

2017

PhysicsAnderson localizationoptical fibersoptical theory02 engineering and technologyAnderson localization; optical fibers; optical theory; Electronic Optical and Magnetic Materials; Atomic and Molecular Physics and Optics021001 nanoscience & nanotechnology01 natural sciencesAtomic and Molecular Physics and OpticsElectronic Optical and Magnetic MaterialsTransverse planeAtomic and Molecular PhysicsQuantum electrodynamics0103 physical sciencesElectronicAnderson localizationOptical and Magnetic Materialsand Optics010306 general physics0210 nano-technologyJournal of Optics
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Readout of quantum information spreading using a disordered quantum walk

2021

We design a quantum probing protocol using quantum walks to investigate the quantum information spreading pattern. We employ quantum Fisher information as a figure of merit to quantify extractable information about an unknown parameter encoded within the quantum walk evolution. Although the approach is universal, we focus on the coherent static and dynamic disorder to investigate anomalous and classical transport as well as Anderson localization. We provide a feasible experimental strategy to implement, in principle, the quantum probing protocol based on the quantum Fisher information using a Mach–Zehnder-like interferometric setup. Our results show that a quantum walk can be considered as …

PhysicsQuantum WalkQuantum networkAnderson localizationStatistical and Nonlinear Physicsquantum walks quantum metrology quantum interference disordered dynamicsQuantum Fisher informationSettore FIS/03 - Fisica Della MateriaAtomic and Molecular Physics and Opticslaw.inventionlawQuantum metrologyFigure of meritQuantum InformationQuantum walkStatistical physicsQuantum informationQuantum MetrologyQuantumBose–Einstein condensateJournal of the Optical Society of America B
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Unveiling two-dimensional discrete quantum walks dynamics via dispersion relations

2011

The discrete, or coined, quantum walk (QW) [1] is a process originally introduced as the quantum counterpart of the classical random walk (RW). In both cases there is a walker and a coin: at every time step the coin is tossed and the walker moves depending on the toss output. Unlike the RW, in the QW the walker and coin are quantum in nature what allows the coherent superpositions right/left and head/tail happen. This feature endows the QW with outstanding properties, such as making the standard deviation of the position of an initially localized walker grow linearly with time t, unlike the RW in which this growth goes as t1/2. This has strong consequences in algorithmics and is one of the …

Quantum opticsPhysicsAnderson localizationlawAlgorithmicsQuantum mechanicsQuantum walkRandom walkQuantumBose–Einstein condensateQuantum chaoslaw.invention
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Parametric self-trapping in the presence of randomized quasi phase matching

2010

We report on experimental evidence of parametric spatial solitons in a quadratic crystal with randomized periodic ferroelectric poling. Two-color self-focusing via quadratic cascading overcomes the diffractive nature of both fundamental and frequency-doubled beams.

Quasi-phase-matchingAnderson localizationNonlinear opticsSpatial solitons01 natural sciences010309 opticsQuadratic equationOpticsdisordered systems0103 physical sciencescomplex systems; disordered systems; nonlinear optics; nonlinear waves; second harmonic generation; solitonssolitonscomplex systems010306 general physicsParametric statisticsPhysicsComputer simulationsecond harmonic generationbusiness.industryPolingParametric processesnonlinear wavesFerroelectricityAtomic and Molecular Physics and OpticsbusinessRefractive indexSpatial solitons Nonlinear optics Parametric processesOptics Letters
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Random walk approach to the analytic solution of random systems with multiplicative noise—The Anderson localization problem

2006

We discuss here in detail a new analytical random walk approach to calculating the phase-diagram for spatially extended systems with multiplicative noise. We use the Anderson localization problem as an example. The transition from delocalized to localized states is treated as a generalized diffusion with a noise-induced first-order phase transition. The generalized diffusion manifests itself in the divergence of averages of wavefunctions (correlators). This divergence is controlled by the Lyapunov exponent $\gamma$, which is the inverse of the localization length, $\xi=1/\gamma$. The appearance of the generalized diffusion arises due to the instability of a fundamental mode corresponding to…

Statistics and ProbabilityPhase transitionAnderson localizationMathematical analysisFOS: Physical sciencesDisordered Systems and Neural Networks (cond-mat.dis-nn)Lyapunov exponentCondensed Matter - Disordered Systems and Neural NetworksCondensed Matter PhysicsRandom walkMultiplicative noisesymbols.namesakeBounded functionsymbolsDiffusion (business)Divergence (statistics)MathematicsPhysica A: Statistical Mechanics and its Applications
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Anderson localization problem: An exact solution for 2-D anisotropic systems

2007

Our previous results [J.Phys.: Condens. Matter 14 (2002) 13777] dealing with the analytical solution of the two-dimensional (2-D) Anderson localization problem due to disorder is generalized for anisotropic systems (two different hopping matrix elements in transverse directions). We discuss the mathematical nature of the metal-insulator phase transition which occurs in the 2-D case, in contrast to the 1-D case, where such a phase transition does not occur. In anisotropic systems two localization lengths arise instead of one length only.

Statistics and ProbabilityPhysicsAnderson localizationPhase transitionCondensed matter physicsFOS: Physical sciencesDisordered Systems and Neural Networks (cond-mat.dis-nn)Condensed Matter - Disordered Systems and Neural NetworksCondensed Matter PhysicsTransverse planeMatrix (mathematics)Exact solutions in general relativityRandom systemsAnisotropyPhase diagramMathematical physicsPhysica A: Statistical Mechanics and its Applications
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Topological Protection and Control of Quantum Markovianity

2020

This article belongs to the Special Issue Topological Photonics.

lcsh:Applied optics. PhotonicsDecoherence dynamicAnderson localizationQuantum-Hall topological insulatorQuantum decoherencePhysics::OpticsFOS: Physical sciences02 engineering and technologyTopology01 natural sciencesQuantum-Hall topological insulators0103 physical sciencesTopological orderRadiology Nuclear Medicine and imagingAnderson localizationGauge theoryQuantum information010306 general physicsInstrumentationQuantumNon-Markovianity in open quantum systemPhysicsQuantum PhysicsCavity quantum electrodynamicslcsh:TA1501-1820Decoherence dynamics021001 nanoscience & nanotechnologyAtomic and Molecular Physics and OpticsTopological orderQubitQuantum Physics (quant-ph)0210 nano-technologyNon-Markovianity in open quantum systemsPhotonics
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