Search results for "Amplitude"

showing 10 items of 1169 documents

Instantons and theΔI=1/2Rule

2001

The instanton-induced interaction leads to a significant enhancement of the Ao weak amplitude determining the DeltaI = 1/2 rule, through the contribution of operators with dimension d = 9, as we show in the weak K--> pi(pi) decay.

PhysicsInstantonAmplitudeDimension (vector space)General Physics and AstronomyMathematical physicsPhysical Review Letters
researchProduct

Electrophysiological Correlates of Intensity Resolution Under Forward Masking

2010

Nonsimultaneous masking can severely impair auditory intensity resolution, but the effect strongly depends on the stimulus configuration. For example, an intense forward masker causes a pronounced impairment in intensity resolution for standards presented at intermediate levels, but not for standards presented at low and high levels, resulting in a midlevel hump pattern (Zeng et al., Hear Res 55:223-230, 1991). Several aspects of the phenomenon cannot be explained by mechanisms in the auditory periphery. For instance, backward maskers cause midlevel humps at least as large as the humps caused by forward maskers. The present experiment was aimed at studying the relation between the effects o…

PhysicsIntensity discriminationElectrophysiologymedicine.medical_specialtyAmplitudemedicine.diagnostic_testQUIETForward maskingmedicineStimulus (physiology)ElectroencephalographyAudiologyEvoked potential
researchProduct

Imaging Static Charge Distributions: A Comprehensive KPFM Theory

2018

We analyze Kelvin probe force microscopy (KPFM) for tip-sample systems that contain static charges by presenting a rigorous derivation for the respective KPFM signal in all common KPFM modes, namely amplitude modulation, frequency modulation, or heterodyne detection in the static, open-loop or closed-loop variant. The electrostatic model employed in the derivation is based on a general electrostatic analysis of an arbitrary tip-sample geometry formed by two metals, and which can include a static charge distribution and dielectric material in-between. The effect of the electrostatic force on the oscillating tip is calculated from this model within the harmonic approximation, and the observab…

PhysicsKelvin probe force microscopeWeight functionOscillationCharge densityCharge (physics)02 engineering and technology021001 nanoscience & nanotechnology01 natural sciencesSignalAmplitude modulation0103 physical sciencesPhysics::Atomic and Molecular ClustersHeterodyne detectionAtomic physics010306 general physics0210 nano-technology
researchProduct

Statistical characterization of the internal structure of noiselike pulses using a nonlinear optical loop mirror

2016

Abstract In this work we study statistically the internal structure of noiselike pulses generated by a passively mode-locked fiber laser. For this purpose, we use a technique that allows estimating the distribution of the amplitudes of the sub-pulses in the bunch. The technique takes advantage of the fast response of the optical Kerr effect in a fiber nonlinear optical loop mirror (NOLM). It requires the measurement of the energy transfer characteristic of the pulses through the NOLM, and the numerical resolution of a system of nonlinear algebraic equations. The results yield a strongly asymmetric distribution, with a high-amplitude tail that is compatible with the existence of extreme-inte…

PhysicsKerr effectbusiness.industryPhysics::OpticsOptical rogue waves02 engineering and technology01 natural sciencesAtomic and Molecular Physics and OpticsElectronic Optical and Magnetic MaterialsPulse (physics)010309 opticsNonlinear systemComplex dynamics020210 optoelectronics & photonicsAmplitudeOpticsFiber laser0103 physical sciences0202 electrical engineering electronic engineering information engineeringElectrical and Electronic EngineeringPhysical and Theoretical ChemistryRogue wavebusinessOptics Communications
researchProduct

Multiharmonic Correlations of Different Flow Amplitudes in Pb-Pb Collisions at ...

2021

The event-by-event correlations between three flow amplitudes are measured for the first time in Pb-Pb collisions, using higher-order symmetric cumulants. We find that different three-harmonic correlations develop during the collective evolution of the medium when compared to correlations that exist in the initial state. These new results cannot be interpreted in terms of previous lower-order flow measurements since contributions from two-harmonic correlations are explicitly removed in the new observables. A comparison to Monte Carlo simulations provides new and independent constraints for the initial conditions and system properties of nuclear matter created in heavy-ion collisions. © 2021…

PhysicsLarge Hadron Collider010308 nuclear & particles physicsMonte Carlo methodGeneral Physics and AstronomyObservableNuclear matter01 natural sciencesNuclear physicsAmplitudeFlow (mathematics)0103 physical sciencesSystem propertyNuclear Experiment010306 general physicsCumulantPhysical Review Letters
researchProduct

Studies of the resonance structure inD0→KS0K±π∓decays

2016

Amplitude models are constructed to describe the resonance structure of D0→ K-π+π+π- and D0→ K+π-π-π+ decays using pp collision data collected at centre-of-mass energies of 7 and 8 TeV with the LHCb experiment, corresponding to an integrated luminosity of 3.0 fb- 1. The largest contributions to both decay amplitudes are found to come from axial resonances, with decay modes D0→ a1(1260) +K- and D0→ K1(1270 / 1400) +π- being prominent in D0→ K-π+π+π- and D0→ K+π-π-π+, respectively. Precise measurements of the lineshape parameters and couplings of the a1(1260) +, K1(1270) - and K(1460) - resonances are made, and a quasi model-independent study of the K(1460) - resonance is performed. The coher…

PhysicsLarge Hadron Collider010308 nuclear & particles physicsResonance01 natural sciencesLuminosityNuclear physicsAmplitudePhase space0103 physical sciencesCoherence (signal processing)CP violationCharm (quantum number)Atomic physics010306 general physicsPhysical Review D
researchProduct

Longitudinal Flow Decorrelations in Xe+Xe Collisions at sNN=5.44  TeV with the ATLAS Detector

2021

The first measurement of longitudinal decorrelations of harmonic flow amplitudes v_{n} for n=2-4 in Xe+Xe collisions at sqrt[s_{NN}]=5.44  TeV is obtained using 3  μb^{-1} of data with the ATLAS detector at the LHC. The decorrelation signal for v_{3} and v_{4} is found to be nearly independent of collision centrality and transverse momentum (p_{T}) requirements on final-state particles, but for v_{2} a strong centrality and p_{T} dependence is seen. When compared with the results from Pb+Pb collisions at sqrt[s_{NN}]=5.02  TeV, the longitudinal decorrelation signal in midcentral Xe+Xe collisions is found to be larger for v_{2}, but smaller for v_{3}. Current hydrodynamic models reproduce th…

PhysicsLarge Hadron ColliderAtlas detectorGeneral Physics and Astronomy01 natural sciencesNuclear physicsAmplitudemedicine.anatomical_structureFlow (mathematics)Atlas (anatomy)0103 physical sciencesTransverse momentumQuark–gluon plasmamedicine010306 general physicsPhysical Review Letters
researchProduct

Numerical study of a multiscale expansion of the Korteweg de Vries equation and Painlev\'e-II equation

2007

The Cauchy problem for the Korteweg de Vries (KdV) equation with small dispersion of order $\e^2$, $\e\ll 1$, is characterized by the appearance of a zone of rapid modulated oscillations. These oscillations are approximately described by the elliptic solution of KdV where the amplitude, wave-number and frequency are not constant but evolve according to the Whitham equations. Whereas the difference between the KdV and the asymptotic solution decreases as $\epsilon$ in the interior of the Whitham oscillatory zone, it is known to be only of order $\epsilon^{1/3}$ near the leading edge of this zone. To obtain a more accurate description near the leading edge of the oscillatory zone we present a…

PhysicsLeading edgeSmall dispersion limitComputer Science::Information RetrievalGeneral MathematicsMathematical analysisGeneral EngineeringMathematics::Analysis of PDEsGeneral Physics and AstronomyNonlinear equationsDispersive partial differential equationShock wavesAmplitudeNonlinear Sciences::Exactly Solvable and Integrable SystemsInitial value problemWavenumberDispersive shockDispersion (water waves)Constant (mathematics)Korteweg–de Vries equationDevries equationAsymptoticsSettore MAT/07 - Fisica MatematicaNonlinear Sciences::Pattern Formation and SolitonsMathematical Physics
researchProduct

Efficient on-axis SLM engineering of optical vector modes

2020

Abstract This work presents a method for the efficient experimental generation of arbitrary polarized vector beam modes. The optical system employs two liquid-crystal on silicon (LCOS) spatial light modulators (SLM) in a common path architecture, avoiding the use of beam-splitters. Each SLM displays a different phase-only mask, each one encoding a different pattern onto two orthogonal linear polarization components of the input beam. These phase-only masks are designed using a recently proposed random technique to encode complex amplitude values. This encoding technique reconstructs the complex function on-axis, thus avoiding incorporating carrier phases. By addressing such properly designe…

PhysicsLinear polarizationbusiness.industryMechanical EngineeringHolography02 engineering and technology021001 nanoscience & nanotechnologyPolarization (waves)ENCODE01 natural sciencesAtomic and Molecular Physics and OpticsElectronic Optical and Magnetic Materialslaw.invention010309 opticsLiquid crystal on siliconSuperposition principleCommon pathOpticslaw0103 physical sciencesElectrical and Electronic Engineering0210 nano-technologybusinessComplex amplitudeOptics and Lasers in Engineering
researchProduct

Does one need theO(ε)- andO(ε2)-terms of one-loop amplitudes in a next-to-next-to-leading order calculation ?

2011

This article discusses the occurrence of one-loop amplitudes within a next-to-next-to-leading-order calculation. In a next-to-next-to-leading-order calculation, the one-loop amplitude enters squared and one would therefore naively expect that the $\mathcal{O}(\ensuremath{\epsilon})$- and $\mathcal{O}({\ensuremath{\epsilon}}^{2})$-terms of the one-loop amplitudes are required. I show that the calculation of these terms can be avoided if a method is known, which computes the $\mathcal{O}({\ensuremath{\epsilon}}^{0})$-terms of the finite remainder function of the two-loop amplitude.

PhysicsLoop (topology)Nuclear and High Energy PhysicsAmplitudeHadronOrder (ring theory)Elementary particleRemainder functionMathematical physicsPhysical Review D
researchProduct