Search results for "Wave"

showing 10 items of 6009 documents

Quasi-Two-Dimensional Superfluid Fermionic Gases

2005

We study a quasi two-dimensional superfluid Fermi gas where the confinement in the third direction is due to a strong harmonic trapping. We investigate the behavior of such a system when the chemical potential is varied and find strong modifications of the superfluid properties due to the discrete harmonic oscillator states. We show that such quasi two-dimensional behavior can be created and observed with current experimental capabilities.

Condensed Matter::Quantum GasesPhysicsCondensed matter physicsCondensed Matter - SuperconductivityFOS: Physical sciencesGeneral Physics and AstronomyTrappingFermionRoton01 natural sciences010305 fluids & plasmasSuperconductivity (cond-mat.supr-con)SuperfluidityQuantum electrodynamics0103 physical sciencesHarmonicMatter wave010306 general physicsFermi gasHarmonic oscillatorPhysical Review Letters
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Acoustically tunable photonic structures based on microcavity polaritons

2006

Abstract The interaction between surface acoustic waves (SAWs) with (Al,Ga)As microcavity polaritons results in the formation of a dynamic optical superlattice with folded light dispersion and energy stop bands when the lower polariton branch is predominantly of photonic character. For small detunings between the excitonic and optical cavity resonances, the SAW bleaches the polariton resonances through the efficient dissociation of the excitons by its piezoelectric field.

Condensed Matter::Quantum GasesPhysicsCondensed matter physicsCondensed Matter::Otherbusiness.industryExcitonSuperlatticePhysics::OpticsAcoustic waveCondensed Matter::Mesoscopic Systems and Quantum Hall EffectCondensed Matter PhysicsAtomic and Molecular Physics and OpticsElectronic Optical and Magnetic Materialslaw.inventionCondensed Matter::Materials SciencelawOptical cavityPolaritonOptoelectronicsPhotonicsbusinessElectronic band structurePhotonic crystalPhysica E: Low-dimensional Systems and Nanostructures
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Subdiffractive solitons in bose-einstein condensates

2005

We predict the disappearance of diffraction (the increase of the mass) of Bose-Einstein condensates in counter-moving periodic potentials. We demonstrate subdiffractive solitons (stable droplets of the condensate) in the vicinity of this zero diffraction point.

Condensed Matter::Quantum GasesPhysicsDiffractionCondensed matter physicsCondensed Matter::OtherScatteringlawPhysics::OpticsNonlinear opticsDispersion (water waves)Bose–Einstein condensatelaw.invention
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Exploring quantum matter with ultracold atoms in optical lattices

2005

Seventy years after Einstein's prediction, the seminal achievement of Bose–Einstein condensation in dilute atomic gases in 1995 has provided us with a new form of quantum matter. Such quantum matter can be described as a single giant matter wave. By loading it into an artificial periodic potential formed by laser light—a so-called optical lattice—it has become possible to probe matter far beyond the wave-like description. In a review of a series of experiments with ultracold quantum gases in optical lattices, we show that the granularity of the matter wave field, caused by the discreteness of atoms, gives rise to effects going beyond the simple single matter wave description. Bose–Einstein …

Condensed Matter::Quantum GasesPhysicsField (physics)CondensationCondensed Matter PhysicsLaserAtomic and Molecular Physics and Opticslaw.inventionsymbols.namesakeUltracold atomlawQuantum mechanicssymbolsMatter waveGranularityEinsteinQuantumJournal of Physics B: Atomic, Molecular and Optical Physics
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Magnetic phase diagram of the anisotropic multi-band Hubbard model

2007

Using quantum Monte Carlo (QMC) simulations we determine the magnetic phase diagram of the anisotropic two-band Hubbard model within the dynamical mean-field theory (DMFT) in the important intermediate-coupling regime. We compare the QMC predictions with exact results from second-order weak-and strong-coupling perturbation theory. We find that the orbital-selective Mott transition (OSMT), which occurs in the fully frustrated case, is completely hidden in the antiferromagnetic (AF) ground state of the model. On the basis of our results, we discuss possible mechanisms of frustration. We also demonstrate the close relationship of the physics of the two-band Hubbard model in the orbital-selecti…

Condensed Matter::Quantum GasesPhysicsHubbard modelCondensed matter physicsQuantum Monte Carlomedia_common.quotation_subjectPhase (waves)FrustrationCondensed Matter PhysicsElectronic Optical and Magnetic MaterialsMott transitionAntiferromagnetismCondensed Matter::Strongly Correlated ElectronsPerturbation theoryGround statemedia_commonphysica status solidi (b)
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Phase sticking in one-dimensional Josephson junction chains

2013

Published version of an article in the journal: Physical Review B - Condensed Matter and Materials Physics. Also available from the publisher at: http://dx.doi.org/10.1103/PhysRevB.88.104501 We studied current-voltage characteristics of long one-dimensional Josephson junction chains with Josephson energy much larger than charging energy, EJ EC. In this regime, typical I-V curves of the samples consist of a supercurrent-like branch at low-bias voltages followed by a voltage-independent chain current branch, Ichain at high bias. Our experiments showed that Ichain is not only voltage-independent but it is also practically temperature-independent up to T=0.7TC. We have successfully model the tr…

Condensed Matter::Quantum GasesPhysicsJosephson effectCondensed Matter - Mesoscale and Nanoscale PhysicsJosephson phaseCondensed matter physicsPhase (waves)FOS: Physical sciencesNanotechnologyJosephson energyCondensed Matter::Mesoscopic Systems and Quantum Hall EffectCondensed Matter PhysicsVDP::Mathematics and natural science: 400::Physics: 430Electronic Optical and Magnetic MaterialsPi Josephson junctionCondensed Matter::SuperconductivityMesoscale and Nanoscale Physics (cond-mat.mes-hall)Josephson junction chainsPhysical Review B
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Solitons and their observable signatures in quasi-one-dimensional systems

2005

We give an overview of the experimental signatures of nonlinear waves: notably topological and non topological solitons, in specific quasi-one-dimensional devices and condensed matter systems. Non topological solitons can be easily observed and manipulated, on a macroscopic scale, in optical fibers and electrical transmission lines. Topological solitons have been clearly identified as fluxons in Josephson transmission lines and as domain walls in condensed matter systems such as magnetic chains and synthetic polymers. By contrast, at the present time the observable signatures of nonlinear excitations such as pulse or envelope solitons and polarons, which are predicted to occur on a microsco…

Condensed Matter::Quantum GasesPhysicsNonlinear systemDomain wall (string theory)Condensed matter physicsMacroscopic scaleObservablePolaronNonlinear Sciences::Pattern Formation and SolitonsMicroscopic scaleEnvelope (waves)Pulse (physics)
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Polarization detection of trapped electrons via interaction with polarized atoms

1971

Electrons were trapped in an electrostatic quadrupole trap with superimposed homogeneous magnetic field. The electrons were polarized by spin exchange with a polarized atomic beam. The free trapped electron polarization was converted to a change in the electron translational energy via spin-dependent inelastic collisions with the atomic beam, and the electron translational temperature was monitored. Discussed are the development of this variation of the measurement technique, characteristics of electron storage, and the electron-polarized atom inelastic interaction as a function of electron temperature and time. The method has been applied to the detection of the (g-2) resonance of free, st…

Condensed Matter::Quantum GasesPhysicsNuclear and High Energy PhysicsSpin polarizationAtomElectron beam weldingCyclotron resonanceInelastic collisionElectron temperaturePhysics::Atomic PhysicsElectronAtomic physicsPolarization (waves)Zeitschrift für Physik A Hadrons and nuclei
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Integrability of an inhomogeneous nonlinear Schrödinger equation in Bose–Einstein condensates and fiber optics

2010

In this paper, we investigate the integrability of an inhomogeneous nonlinear Schrödinger equation, which has several applications in many branches of physics, as in Bose-Einstein condensates and fiber optics. The main issue deals with Painlevé property (PP) and Liouville integrability for a nonlinear Schrödinger-type equation. Solutions of the integrable equation are obtained by means of the Darboux transformation. Finally, some applications on fiber optics and Bose-Einstein condensates are proposed (including Bose-Einstein condensates in three-dimensional in cylindrical symmetry).

Condensed Matter::Quantum GasesPhysicsPartial differential equationCondensates di Bose–EinsteinIntegrable systemEquazione di Schroedinger nonlinearCondensed Matter::OtherBranches of physicsStatistical and Nonlinear PhysicsIntegrabilityWave equationAnalisi di PainlevéFibre ottiche.law.inventionSchrödinger equationsymbols.namesakelawsymbolsMatter waveSettore MAT/07 - Fisica MatematicaNonlinear Schrödinger equationMathematical PhysicsBose–Einstein condensateMathematical physicsJournal of Mathematical Physics
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Collapse in the symmetric Gross–Pitaevskii equation

2004

A generic mechanism of collapse in the Gross–Pitaevskii equation with attractive interparticle interactions is gained by reformulating this equation as Newton's equation of motion for a system of particles with a constraint. 'Quantum pressure' effects give rise to formation of a potential barrier around the emerging singularity, which prevents a fraction of the particles from falling into the singularity. For reasonable initial widths of the condensate, the fraction of collapsing particles for spherically symmetric traps is found to be consistently about 0.7.

Condensed Matter::Quantum GasesPhysicsPhysics and Astronomy (miscellaneous)Equations of motionCollapse (topology)Atomic and Molecular Physics and Opticslaw.inventionGross–Pitaevskii equationSingularityClassical mechanicslawRectangular potential barrierMatter waveWave functionBose–Einstein condensateJournal of Optics B: Quantum and Semiclassical Optics
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