Search results for " Local"

showing 10 items of 2101 documents

Estimation of the effect of the acidosis and alkalosis on the anesthetic potency of local anesthetics by biopartitioning micellar chromatography and …

2004

Local anesthetics are hydrophobic compounds and weak bases with protonation constants ranged between 7.5 and 8.8. These drugs block reversibly nerve conduction near their site of application or injection and thus produce temporary loss of feeling or sensation in a limited area of the body. The efficacy of anesthetic blockade of local anesthetics depends on the charged/uncharged form ratio and the hydrophobicity of the compounds. In addition their toxicological effects have been reported to be highly dependent on the physiological pH. Biopartitioning micellar chromatography (BMC) and micellar electrokinetic chromatography (MEKC), that use micellar solutions as mobile phases, have proven to b…

PharmacologyAlkalosisChromatographyChemistryOrganic ChemistryQuantitative Structure-Activity RelationshipAlkalosisGeneral MedicineHydrogen-Ion Concentrationmedicine.diseaseMicellar electrokinetic chromatographyPartition coefficientPulmonary surfactantMicellar liquid chromatographyDrug DiscoveryAnestheticLipophilicityMicellar solutionsmedicineAnesthetics LocalAcidosisHydrophobic and Hydrophilic Interactionsmedicine.drugChromatography LiquidChromatography Micellar Electrokinetic CapillaryEuropean journal of medicinal chemistry
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When are thin films of metals metallic? Part III

1996

Abstract A large amount of experimental information has indicated that very thin films of metallic elements can exhibit nonmetallic behavior, even on metal substrates. These films undergo a gradual nonmetal to metal transition with increasing film density or thickness. The nonmetallic behavior can be related to electron localization due to strong electron-electron correlation in low dimensional systems, as indicated by the strong enhancement of electron effective mass. The evolution in the electronic structure associated with the nonmetal to metal transition bears a striking resemblance to the behavior observed for free metal clusters. Part I [1], outlined the general concepts of a nonmetal…

Phase transitionMaterials scienceMetal K-edgeMechanical EngineeringElectronic structureCondensed Matter PhysicsElectron localization functionMetalEffective mass (solid-state physics)NonmetalMechanics of MaterialsChemical physicsvisual_artvisual_art.visual_art_mediumGeneral Materials ScienceThin filmMaterials Science and Engineering: A
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Direct measurement of optical losses in plasmon-enhanced thin silicon films (Conference Presentation)

2018

Plasmon-enhanced absorption, often considered as a promising solution for efficient light trapping in thin film silicon solar cells, suffers from pronounced optical losses i.e. parasitic absorption, which do not contribute to the obtainable photocurrent. Direct measurements of such losses are therefore essential to optimize the design of plasmonic nanostructures and supporting layers. Importantly, contributions of useful and parasitic absorption cannot be measured separately with commonly used optical spectrophotometry. In this study we apply a novel strategy consisting in a combination of photocurrent and photothermal spectroscopic techniques to experimentally quantify the trade-off betwee…

PhotocurrentMaterials scienceSiliconbusiness.industryScatteringchemistry.chemical_elementPhotothermal therapySettore ING-INF/01 - ElettronicaSettore FIS/03 - Fisica Della MateriaSilver nanoparticlechemistryPlasmonic-enhanced light trapping Localized surface plasmon resonance Self-assemblyNanoparticles PhotovoltaicsOptoelectronicsThin filmbusinessAbsorption (electromagnetic radiation)PlasmonPlasmonics: Design, Materials, Fabrication, Characterization, and Applications XVI
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Non-Markovian dynamics from band edge effects and static disorder

2017

It was recently shown [S. Lorenzo et al., Sci. Rep. 7, 42729 (2017)] that the presence of static disorder in a bosonic bath - whose normal modes thus become all Anderson-localised - leads to non-Markovianity in the emission of an atom weakly coupled to it (a process which in absence of disorder is fully Markovian). Here, we extend the above analysis beyond the weak-coupling regime for a finite-band bath so as to account for band edge effects. We study the interplay of these with static disorder in the emergence of non-Markovian behaviour in terms of a suitable non-Markovianity measure.

Physics and Astronomy (miscellaneous)Anderson localizactionMarkov processNon-MarkovianityFOS: Physical sciencesEdge (geometry)01 natural sciencesMeasure (mathematics)Static disorderCondensed Matter::Disordered Systems and Neural NetworksSettore FIS/03 - Fisica Della Materia010305 fluids & plasmassymbols.namesakeNormal modeQuantum mechanicsAtom (measure theory)0103 physical sciencesband edge mode010306 general physicsband edge modesPhysicsQuantum PhysicsDynamics (mechanics)disordersymbolsQuantum Physics (quant-ph)Anderson localizaction; band edge modes; disorder; Non-Markovianity; Physics and Astronomy (miscellaneous)
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Relaxation processes of point defects in vitreous silica from femtosecond to nanoseconds

2008

We studied ultrafast relaxation of localized excited states at Ge-related oxygen deficient centers in silica using femtosecond transient-absorption spectroscopy. The relaxation dynamics exhibits a biexponential decay, which we ascribe to the departure from the Frank-Condon region of the first excited singlet state in 240 fs, followed by cooling in ∼10 ps. At later times, a nonexponential relaxation spanning up to 40 ns occurs, which is fitted with an inhomogeneous distribution of nonradiative relaxation rates, following a chi-square distribution with one degree of freedom. This reveals several analogies with phenomena such as neutron reactions, quantum dot blinking, or intramolecular vibrat…

Physics and Astronomy (miscellaneous)Chemistrypoint defectSilicaNanosecondExcited state (localized; relaxation processes of point defects in vitreous silica from femtosecond to nanoseconds); Excited singlet state; Localized electronic state; Point defects; Vibrational relaxation (relaxation processes of point defects in vitreous silica from femtosecond to nanoseconds); Optical absorption (transient; relaxation processes of point defects in vitreous silica from femtosecond to nanoseconds)Crystallographic defectSettore FIS/07 - Fisica Applicata(Beni Culturali Ambientali Biol.e Medicin)ultrafast spectroscopyNuclear magnetic resonanceQuantum dotExcited stateFemtosecondVibrational energy relaxationNeutronrelaxation point defect vitreous silica nanosecondPhysics::Chemical PhysicsAtomic physicsSpectroscopyApplied Physics Letters
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Quantum non-Markovianity induced by Anderson localization

2017

As discovered by P. W. Anderson, excitations do not propagate freely in a disordered lattice, but, due to destructive interference, they localise. As a consequence when an atom interacts with a disordered lattice one indeed observes, a non-trivial excitation exchange between atom and lattice. Such non-trivial atomic dynamics will in general be characterised also by a non-trivial quantum information backflow, a clear signature of non-Markovian dynamics. To investigate the above scenario we consider a quantum emitter, or atom, weakly coupled to a uniform coupled-cavity array (CCA). If initially excited, in the absence of disorder, the emitter undergoes a Markovian spontaneous emission by rele…

Physics---Anderson localizationQuantum PhysicsMultidisciplinaryFOS: Physical sciences01 natural sciencesArticleSettore FIS/03 - Fisica Della Materia010305 fluids & plasmasNormal modeExcited stateQuantum mechanics0103 physical sciencesPhenomenological modelAtomSpontaneous emissionQuantum information010306 general physicsQuantum Physics (quant-ph)QuantumScientific Reports
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Level statistics and Anderson delocalization in two-dimensional granular materials

2020

Contrary to the theoretical predictions that all waves in two-dimensional disordered materials are localized, Anderson localization is observed only for sufficiently high frequencies in an isotropically jammed two-dimensional disordered granular packing of photoelastic disks. More specifically, we have performed an experiment in analyzing the level statistics of normal mode vibrations. We observe delocalized modes in the low-frequency boson-peak regime and localized modes in the high frequency regime with the crossover frequency just below the Debye frequency. We find that the level-distance distribution obeys Gaussian-Orthogonal-Ensemble (GOE) statistics, i.e. Wigner-Dyson distribution, in…

PhysicsAnderson localizationFOS: Physical sciences02 engineering and technologyCondensed Matter - Soft Condensed Matter021001 nanoscience & nanotechnologyGranular material01 natural sciencesDebye frequencyDelocalized electronNormal mode0103 physical sciencesStatisticsExponentSoft Condensed Matter (cond-mat.soft)010306 general physics0210 nano-technologyScalingAnderson impurity model
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The phase diagram of the multi-dimensional Anderson localization via analytic determination of Lyapunov exponents

2004

The method proposed by the present authors to deal analytically with the problem of Anderson localization via disorder [J.Phys.: Condens. Matter {\bf 14} (2002) 13777] is generalized for higher spatial dimensions D. In this way the generalized Lyapunov exponents for diagonal correlators of the wave function, $$, can be calculated analytically and exactly. This permits to determine the phase diagram of the system. For all dimensions $D > 2$ one finds intervals in the energy and the disorder where extended and localized states coexist: the metal-insulator transition should thus be interpreted as a first-order transition. The qualitative differences permit to group the systems into two classes…

PhysicsAnderson localizationGroup (mathematics)DiagonalFOS: Physical sciencesLyapunov exponentFunction (mathematics)Disordered Systems and Neural Networks (cond-mat.dis-nn)Condensed Matter - Disordered Systems and Neural NetworksCondensed Matter PhysicsElectronic Optical and Magnetic Materialssymbols.namesakePercolationsymbolsCritical dimensionMathematical physicsPhase diagram
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What is the Right Theory for Anderson Localization of Light? An Experimental Test

2018

Anderson localization of light is traditionally described in analogy to electrons in a random potential. Within this description, the random potential depends on the wavelength of the incident light. For transverse Anderson localization, this leads to the prediction that the distribution of localization lengths---and, hence, its average---strongly depends on the wavelength. In an alternative description, in terms of a spatially fluctuating electric modulus, this is not the case. Here, we report on an experimentum crucis in order to investigate the validity of the two conflicting theories using optical samples exhibiting transverse Anderson localization. We do not find any dependence of the …

PhysicsAnderson localizationPhysics and Astronomy (all); Anderson localization of light; electronsSigma modelGeneral Physics and AstronomyElectronWave equation01 natural sciencesRayExperimentum crucis010309 opticsNonlinear systemWavelengthQuantum mechanics0103 physical sciences010306 general physicsPhysical Review Letters
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Spatial multifractal properties of wave packets in the Anderson model of localization.

1993

The multifractal properties of electronic wave functions in disordered samples are investigated. In a given energy range all eigenstates are determined for the same disorder configuration in the Anderson model of localization. It is shown that the singularity spectrum and the generalized dimensions change only slowly with energy, aside from statistical fluctuations. More important, the wave packet constructed by linear combination of the eigenstates shows quantitatively the same multifractal properties. Consequences for the transport properties of electronic states in disordered systems are discussed.

PhysicsAnderson localizationQuantum mechanicsWave packetMultifractal systemElectronic structureStatistical physicsStatistical fluctuationsSingularity spectrumWave functionCondensed Matter::Disordered Systems and Neural NetworksAnderson impurity modelPhysical review. B, Condensed matter
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