Search results for "Phase space"

showing 10 items of 176 documents

Measurement of Coherent π+ Production in Low Energy Neutrino-Carbon Scattering

2016

We report the first measurement of the flux-averaged cross section for charged current coherent π+ production on carbon for neutrino energies less than 1.5 GeV, and with a restriction on the final state phase space volume in the T2K near detector, ND280. Comparisons are made with predictions from the Rein-Sehgal coherent production model and the model by Alvarez-Ruso et al., the latter representing the first implementation of an instance of the new class of microscopic coherent models in a neutrino interaction Monte Carlo event generator. We observe a clear event excess above background, disagreeing with the null results reported by K2K and SciBooNE in a similar neutrino energy region. The …

Physics010308 nuclear & particles physicsScatteringMonte Carlo methodDetectorGeneral Physics and Astronomy7. Clean energy01 natural sciencesNuclear physicsLow energyPhase space0103 physical sciencesHigh Energy Physics::ExperimentNeutrino010306 general physicsCharged currentEvent generatorPhysical Review Letters
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Determination of the threshold of the break-up of invariant tori in a class of three frequency Hamiltonian systems

2001

We consider a class of Hamiltonians with three degrees of freedom that can be mapped into quasi-periodically driven pendulums. The purpose of this paper is to determine the threshold of the break-up of invariant tori with a specific frequency vector. We apply two techniques: the frequency map analysis and renormalization-group methods. The renormalization transformation acting on a Hamiltonian is a canonical change of coordinates which is a combination of a partial elimination of the irrelevant modes of the Hamiltonian and a rescaling of phase space around the considered torus. We give numerical evidence that the critical coupling at which the renormalization transformation starts to diverg…

PhysicsBreak-UpInvariant toriHamiltonian systems; Invariant tori; Renormalization GroupFOS: Physical sciencesStatistical and Nonlinear PhysicsTorusNonlinear Sciences - Chaotic DynamicsCondensed Matter PhysicsFrequency vectorHamiltonian systemRenormalizationThree degrees of freedomsymbols.namesakePhase spacesymbolsRenormalization GroupChaotic Dynamics (nlin.CD)Hamiltonian systems[PHYS.ASTR]Physics [physics]/Astrophysics [astro-ph]Hamiltonian (quantum mechanics)Mathematics::Symplectic GeometrySettore MAT/07 - Fisica MatematicaMathematical physics
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Glass transition for dipolar hard spheres: A mode-coupling approach

1998

Abstract We apply the self-consistent mode-coupling equations, which were recently derived for molecular liquids, to a system of dipolar hard spheres. Making use of the direct correlation function in a mean spherical approximation and with a restriction of the rotational quantum number 1 to zero and one, we find three different phases in the η—T phase space. η and T denote the packing fraction and the temperature respectively. There is one phase where both the transitional degrees of freedom (TDOFs) and the orientational degrees of freedom (ODOFs) are ergodic (liquid), another phase with frozen TDOFs and ergodic ODOFs, and a third phase where TDOFs and ODOFs are frozen (glass). The dynamica…

PhysicsClassical mechanicsCorrelation functionCondensed matter physicsGeneral Chemical EngineeringPhase (matter)Phase spaceDegrees of freedom (physics and chemistry)General Physics and AstronomyErgodic theoryHard spheresQuantum numberAtomic packing factorPhilosophical Magazine B
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Analysis of the transition from normal modes to local modes in a system of two harmonically coupled Morse oscillators

1992

The system consisting of two Morse oscillators coupled via either a potential or a kinetic quadratic term is considered. The corresponding classical equations of motion have been numerically integrated and the initial conditions have been systematically analyzed in the regime of low total excitation energy of the system. Particular attention was paid to the full characterization of an intermediate type of motion, herein called transition mode, which appears at total energy values in between those typical of normal modes and those where local and normal modes coexist. A previously proposed perturbative approach (Jaffe C, Brumer P (1980) J Chem Phys 73:5646) is reanalyzed and compared with th…

PhysicsClassical mechanicsOscillator strengthNormal modePhase spaceAnharmonicityEquations of motionChiropracticsPhysical and Theoretical ChemistryKinetic energyExcitationPoincaré mapTheoretica Chimica Acta
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Relativistic Kinematics and Phase Space

2015

Here we present a list of the most important formulae needed for calculating relativistic collisions and decays. It includes one-to-two and one-to-three body decays, and the two-to-two scattering process both in the center of mass and laboratory frames. It also includes simplified general formulae of one, two and three-body Lorentz invariant phase space. No explicit calculation is performed, however the reader is highly encouraged to reproduce the results presented here.

PhysicsClassical mechanicsPhase spaceKinematicsScattering processLorentz covarianceCenter of mass (relativistic)Relativistic particle
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First Observation ofD0−D¯0Oscillations inD0→K+π−π+π−Decays and Measurement of the Associated Coherence Parameters

2016

Charm meson oscillations are observed in a time-dependent analysis of the ratio of D0→K+π−π+π− to D0→K−π+π−π+ decay rates, using data corresponding to an integrated luminosity of 3.0fb−1 recorded by the LHCb experiment. The measurements presented are sensitive to the phase-space averaged ratio of doubly Cabibbo-suppressed to Cabibbo-favoured amplitudes rK3πD and the product of the coherence factor RK3πD and a charm mixing parameter y′K3π. The constraints measured are rK3πD=(5.67±0.12)×10−2, which is the most precise determination to date, and RK3πD⋅y′K3π=(0.3±1.8)×10−3, which provides useful input for determinations of the CP-violating phase γ in B±→DK±,D→K∓π±π∓π± decays. The analysis also …

PhysicsCoherence factorMeson010308 nuclear & particles physicsBranching fractionGeneral Physics and Astronomy01 natural sciencesStandard deviationNuclear physicsAmplitudePhase space0103 physical sciencesCP violationCoherence (signal processing)010306 general physicsPhysical Review Letters
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Intermittent-Type Chaos in Nonsinusoidal Driven Oscillators

2000

The intermittent-type chaos occurring in rf- and dc- nonsinusoidal driven oscillators is investigated analytically and numerically. The attention is focused on a general class of oscillators in which the total potential VRP(,r) is the Remoissenet-Peyrard potential which has constant amplitude and is 2π-periodic in , and whose shape can be varied as a function of parameter r ( |r| < 1). A simple physical model for calculating analytically the Melnikov function is proposed. The onset of chaos is studied through an analysis of the phase space, a construction of the bifurcation diagram and a computation of the Lyapunov exponent. The parameter regions of chaotic behaviour predicted by the theore…

PhysicsComputationMathematical analysisChaoticFunction (mathematics)Lyapunov exponentCondensed Matter PhysicsBifurcation diagramAtomic and Molecular Physics and OpticsNonlinear Sciences::Chaotic Dynamicssymbols.namesakeAmplitudeClassical mechanicsPhase spacesymbolsConstant (mathematics)Mathematical PhysicsPhysica Scripta
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Bose-Einstein Condensation in an electro-pneumatically transformed quadrupole-Ioffe magnetic trap

2014

We report a novel approach for preparing a Bose-Einstein condensate (BEC) of $^{87}$Rb atoms using electro-pneumatically driven transfer of atoms into a Quadrupole-Ioffe magnetic trap (QUIC Trap). More than 5$\times$$10^{8}$ atoms from a Magneto-optical trap are loaded into a spherical quadrupole trap and then these atoms are transferred into an Ioffe trap by moving the Ioffe coil towards the center of the quadrupole coil, thereby, changing the distance between quadrupole trap center and the Ioffe coil. The transfer efficiency is more than 80 \%. This approach is different from a conventional approach of loading the atoms into a QUIC trap wherein the spherical quadrupole trap is transformed…

PhysicsCondensed Matter::Quantum GasesQuantum PhysicsAtomic Physics (physics.atom-ph)Condensed Matter::OtherCondensationGeneral Physics and AstronomyFOS: Physical scienceslaw.inventionPhysics - Atomic PhysicsTrap (computing)lawElectromagnetic coilPhase spaceMagnetic trapQuadrupolePhysics::Atomic PhysicsAtomic physicsQuantum Physics (quant-ph)Bose–Einstein condensateEvaporative cooler
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Fluctuation dissipation ratio in an aging Lennard-Jones glass

1998

By using extensive Molecular Dynamics simulations, we have determined the violation of the fluctuation-dissipation theorem in a Lennard-Jones liquid quenched to low temperatures. For this we have calculated $X(C)$, the ratio between a one particle time-correlation function $C$ and the associated response function. Our results are best fitted by assuming that $X(C)$ is a discontinuous, piecewise constant function. This is similar to what is found in spin systems with one step replica symmetry breaking. This strengthen the conjecture of a similarity between the phase space structure of structural glasses and such spin systems.

PhysicsCondensed matter physicsStatistical Mechanics (cond-mat.stat-mech)General Physics and AstronomyFOS: Physical sciencesFunction (mathematics)Disordered Systems and Neural Networks (cond-mat.dis-nn)Condensed Matter - Disordered Systems and Neural NetworksDissipationMolecular dynamicsPhase spacePiecewiseConstant functionSymmetry breakingCondensed Matter - Statistical MechanicsSpin-½
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Illustration of microphysical processes in Amazonian deep convective clouds in the gamma phase space: introduction and potential applications

2017

Abstract. The behavior of tropical clouds remains a major open scientific question, resulting in poor representation by models. One challenge is to realistically reproduce cloud droplet size distributions (DSDs) and their evolution over time and space. Many applications, not limited to models, use the gamma function to represent DSDs. However, even though the statistical characteristics of the gamma parameters have been widely studied, there is almost no study dedicated to understanding the phase space of this function and the associated physics. This phase space can be defined by the three parameters that define the DSD intercept, shape, and curvature. Gamma phase space may provide a commo…

PhysicsConvectionAtmospheric Science010504 meteorology & atmospheric sciencesMicrophysicsSpacetimeMeteorologybusiness.industryCloud computingFunction (mathematics)010502 geochemistry & geophysicsCurvature01 natural sciencesMETEOROLOGIA FÍSICAlcsh:QC1-999lcsh:Chemistrylcsh:QD1-99913. Climate actionPhase spaceddc:550Statistical physicsbusinessRepresentation (mathematics)lcsh:Physics0105 earth and related environmental sciences
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