Search results for "pattern"

showing 10 items of 4203 documents

The Impact of a Finite Waveguide Work Function on Resonant Tunneling

2021

To describe electron transport in a waveguide, we assume that the electron wave functions vanish at the waveguide boundary. This means that, being in the waveguide, an electron can not cross the waveguide boundary because of the infinite potential barrier. In reality, the assumption has never been fulfilled: generally, electrons can penetrate through the waveguide boundary and go some distance away from the waveguide. Therefore, we have to clarify how this phenomenon affects the resonant tunneling.

PhysicsCondensed matter physicsPhysics::OpticsBoundary (topology)Rectangular potential barrierWaveguide (acoustics)Work functionElectronWave functionNonlinear Sciences::Pattern Formation and SolitonsElectron transport chainQuantum tunnelling
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Resonant Plasmon-Soliton Interaction

2008

We describe an effective resonant interaction between two localized wave modes of different nature: a plasmon-polariton at a metal surface and a self-focusing beam (spatial soliton) in a non-linear dielectric medium. Propagating in the same direction, they represent an exotic coupled-waveguide system, where the resonant interaction is controlled by the soliton amplitude. This non-linear system manifests hybridized plasmon-soliton eigenmodes, mutual conversion, and non-adiabatic switching, which offer exciting opportunities for manipulation of plasmons via spatial solitons.

PhysicsCondensed matter physicsPhysics::OpticsFOS: Physical sciencesSoliton (optics)Self-focusingPattern Formation and Solitons (nlin.PS)Nonlinear Sciences - Pattern Formation and SolitonsAtomic and Molecular Physics and OpticsCondensed Matter - Other Condensed MatterNonlinear systemQuasiparticlePolaritonSelf-phase modulationNonlinear Sciences::Pattern Formation and SolitonsBeam (structure)PlasmonPhysics - OpticsOptics (physics.optics)Other Condensed Matter (cond-mat.other)
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Impurity effects on soliton dynamics in planar ferromagnets

1993

Abstract We investigate numerically the dynamics of solitons in a ferromagnetic spin chain and we show that the sine-Gordon approximation provides only a poor description of the solitary excitations in the presence of impurities. Depending on their energy and the strength of the impurity, solitons can be reflected or transmitted. When they are reflected, they can suffer abrupt changes in velocity, which are associated to the switch from one soliton branch to another. In some cases the scattering by an impurity can excite an internal mode of the soliton, which is able to store some energy and modify the output of the scattering.

PhysicsCondensed matter physicsScatteringGeneral Physics and Astronomysine-Gordon equationDissipative solitonMagnetic anisotropyNonlinear Sciences::Exactly Solvable and Integrable SystemsFerromagnetismImpurityCondensed Matter::Strongly Correlated ElectronsSolitonSome EnergyNonlinear Sciences::Pattern Formation and SolitonsComputer Science::DatabasesPhysics Letters A
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Vortex solitons in photonic crystal fibers

2003

We demonstrate the existence of vortex soliton solutions in photonic crystal fibers. We analyze the role played by the photonic crystal fiber defect in the generation of optical vortices. An analytical prediction for the angular dependence of the amplitude and phase of the vortex solution based on group theory is also provided. Furthermore, all the analysis is performed in the non-paraxial regime.

PhysicsCondensed matter physicsbusiness.industryPhase (waves)Physics::OpticsFOS: Physical sciencesSoliton (optics)Microstructured optical fiberPattern Formation and Solitons (nlin.PS)Nonlinear Sciences - Pattern Formation and SolitonsAtomic and Molecular Physics and OpticsVortexZero-dispersion wavelengthOpticsCondensed Matter::SuperconductivitybusinessOptical vortexPhotonic crystalPhotonic-crystal fiber
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Measurement of the Dynamics of the Decays Ds+→η(′)e+νe

2019

PubMed ID: 30978074

PhysicsCrystallographyComputingMilieux_MANAGEMENTOFCOMPUTINGANDINFORMATIONSYSTEMSAnnihilationComputingMethodologies_PATTERNRECOGNITIONCabibbo–Kobayashi–Maskawa matrixBranching fractionHadronComputerSystemsOrganization_COMPUTER-COMMUNICATIONNETWORKSGeneral Physics and AstronomyMatrix elementInformationSystems_MISCELLANEOUSPhysical Review Letters
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Watch-hand-like optical rogue waves in three-wave interactions

2015

11 págs.; 6 figs.; OCIS codes: (190.3100) Instabilities and chaos; (190.5530) Pulse propagation and temporal solitons; (190.4410) Nonlinear optics, parametric processes.

PhysicsDiffractionComputer simulationbusiness.industryOptical rogue wavesAtomic and Molecular Physics and OpticsOpticsAmplitudeQuadratic equationGroup velocityRogue wavebusinessNonlinear Sciences::Pattern Formation and SolitonsPhotonic-crystal fiberOptics Express
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Spectral anomalies in focused waves of different Fresnel numbers

2004

Light propagation induces remarkable changes in the spectrum of focused diffracted beams. We show that spectral changes take place in the vicinity of phase singularities in the focal region of spatially coherent, polychromatic spherical waves of different Fresnel numbers. Instead of the Debye formulation, we use the Kirchhoff integral to evaluate the focal field accurately. We find that as a result of a decrease in the Fresnel number, some cylindrical spectral switches are geometrically transformed into conical spectral switches.

PhysicsDiffractionFresnel zoneGeometrical opticsbusiness.industryFresnel zone antennaAstrophysics::Instrumentation and Methods for AstrophysicsPhysics::OpticsFresnel integralAtomic and Molecular Physics and OpticsSpectral lineElectronic Optical and Magnetic MaterialsOpticsFresnel numberComputer Vision and Pattern RecognitionbusinessFresnel diffractionJournal of the Optical Society of America A
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Axial behavior of diffractive lenses under Gaussian illumination: complex-argument spectral analysis

1999

We present a general procedure to analyze the axial-irradiance distribution generated by an unlimited diffractive lens under coherent, Gaussian illumination. The resulting on-axis diffraction pattern, which is evaluated in terms of the power complex spectrum of the Fresnel-zone transmittance, explicitly depends on the truncation parameter that we define, which evaluates the effective number of zones illuminated by the Gaussian beam. Depending on the value of this parameter, different kinds of axial behavior are observed. In particular, for moderate values a multiple-focal-shift phenomenon appears, and a simple formula for its evaluation is presented. Additionally, for low values of the trun…

PhysicsDiffractionFresnel zonebusiness.industryTruncationGaussianInterference (wave propagation)Atomic and Molecular Physics and OpticsElectronic Optical and Magnetic Materialssymbols.namesakeOpticsTransmittancesymbolsFresnel numberComputer Vision and Pattern RecognitionbusinessGaussian beamJournal of the Optical Society of America A
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Asymmetric apodization in confocal scanning systems.

2008

A new class of superresolution pairs of pupil filters for three-dimensional, two-pupil confocal imaging is proposed. A distinctive feature of these filters is the asymmetry of their impulse response. For synthesizing the amplitude transmittance of such filters the Fourier transform properties of Hermitian functions are employed. It is shown that, with simple phase-only filters that belong to the class in question, either axial or unidirectional lateral superresolution is achieved.

PhysicsDiffractionPoint spread functionbusiness.industryMaterials Science (miscellaneous)ConfocalFast Fourier transformPhysics::OpticsIndustrial and Manufacturing Engineeringsymbols.namesakeFourier transformOpticsApodizationComputer Science::Computer Vision and Pattern RecognitionTransmittancesymbolsBusiness and International ManagementbusinessImpulse responseApplied optics
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Sampling expansions for three-dimensional light amplitude distribution in the vicinity of an axial image point: comment.

2003

Landgrave and Berriel-Valdos presented axial and radial sampling expansions for three-dimensional light amplitude distribution around the Gaussian focal point. [J. Opt. Soc. Am. A 14, 2962 (1997)]. The expansions were obtained under the assumption that the pupil function was rotationally symmetric. We present a new derivation of the axial expansion that does not make use of arbitrary formal assumptions used by Landgrave and Berriel-Valdos and eliminates some faults of the derivation given by Arsenault and Boivin, who published this expansion in 1967 [J. Appl. Phys. 38, 3988 (1967)]. We also discuss generalizations of the axial expansion to the case of pupils that exhibit no symmetry with re…

PhysicsDiffractionbusiness.industryGaussianInverse problemAtomic and Molecular Physics and OpticsSymmetry (physics)Electronic Optical and Magnetic Materialssymbols.namesakeOpticsFourier transformOptical transfer functionPupil functionsymbolsLight beamComputer Vision and Pattern RecognitionbusinessJournal of the Optical Society of America. A, Optics, image science, and vision
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