Search results for "scaling"

showing 10 items of 754 documents

Scaling of the 4He(γ,p)t reaction in the Eγ = 80–160 MeV region

1993

The 4He(γ,p) 3H reaction cross section has been measured with tagged photons of energy 81–158 MeV. Protons were detected over the angular range 55°–125°. The scaling of the data as a function of momentum mismatch has been examined for two reaction models, the modified quasideuteron mechanism and quasifree knockout. Both models show clear scaling behaviour but comparison of the predicted and measured scaling function shapes favours the modified quasideuteron mechanism at momenta up to ≈500 MeV/c.

PhysicsMomentumNuclear physicsNuclear and High Energy PhysicsCross section (physics)Angular rangePhotonReaction modelNuclear TheoryAtomic physicsNuclear ExperimentScalingPhysics Letters B
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Finite-size tests of hyperscaling.

1985

The possible form of hyperscaling violations in finite-size scaling theory is discussed. The implications for recent tests in Monte Carlo simulations of the d = 3 Ising model are examined, and new results for the d = 5 Ising model are presented.

PhysicsMonte Carlo methodCondensed Matter::Statistical MechanicsSquare-lattice Ising modelMonte Carlo method in statistical physicsIsing modelStatistical physicsScaling theoryCondensed Matter::Disordered Systems and Neural NetworksMonte Carlo molecular modelingPhysical review. B, Condensed matter
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Power law singularities inn-vector models

2012

Power law singularities and critical exponents in n-vector models are considered within a theoretical approach called GFD (grouping of Feynman diagrams) theory. It is discussed how possible values of the critical exponents can be related to specific n-vector models in this approach. A good agreement with the estimates of the perturbative renormalization group (RG) theory can be obtained. Predictions for corrections to scaling of the perturbative RG and GFD approaches are different. A nonperturbative proof is provided, supporting corrections to scaling of the GFD theory. Highly accurate experimental data very close to the λ-transition point in liquid helium, as well as the Goldstone mode sin…

PhysicsMonte Carlo methodGeneral Physics and AstronomyRenormalization groupPower lawsymbols.namesakeQuantum mechanicssymbolsFeynman diagramGravitational singularityStatistical physicsScalingCritical exponentSpin-½Canadian Journal of Physics
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Suspensions of rod-like colloids and a depleting agent under confinement

2008

We present a computer simulation study of suspensions of rod-like colloids and a depletant in confinement to a slit-pore. Mixtures of hard spherocylinders and ideal spheres were studied by means of Monte Carlo simulations in the grand canonical ensemble. By use of finite size scaling analysis we determined the critical behaviour. In order to overcome large barriers in the free energy we applied the successive umbrella sampling method (Virnau and Muller 2004 J. Chem. Phys. 120 10925). We find that, under confinement, the critical point of gas–liquid demixing shifts to higher concentrations of rods and smaller concentrations of spheres due to the formation of an orientationally ordered surfac…

PhysicsMonte Carlo methodThermodynamicsCondensed Matter PhysicsRodCondensed Matter::Soft Condensed MatterGrand canonical ensembleChemical physicsCritical point (thermodynamics)General Materials ScienceSPHERESWettingUmbrella samplingScalingJournal of Physics: Condensed Matter
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Scaling and mean-field-like behaviour in phase separation processes

1985

Extensive Monte Carlo calculations are used to study the still not well understood process of phase separation in binary systems. The results show that for a separation dominated by long-wavelength fluctuations a mean-field description holds in certain concentration regions. This, however, is only true for short times after the system has been brought into a non-equilibrium state. A crucial parameter is the interaction range. It determines the region and the time where the mean field description is valid. At later times the structure factor exhibits dynamical scaling. Scaling is also investigated for the metastable states. The results are applicable to polymer blends with long chains or bin…

PhysicsNonlinear systemMean field theoryMetastabilityMonte Carlo methodBinary numberGeneral Materials ScienceBinary systemStatistical physicsCondensed Matter PhysicsStructure factorScalingElectronic Optical and Magnetic MaterialsZeitschrift f�r Physik B Condensed Matter
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Chiral Instabilities and the Onset of Chiral Turbulence in QED Plasmas

2020

We present a first principles study of chiral plasma instabilities and the onset of chiral turbulence in QED plasmas far from equilibrium. By performing classical-statistical lattice simulations of the microscopic theory, we show that the generation of strong helical magnetic fields from a helicity imbalance in the fermion sector proceeds via three distinct phases. During the initial linear instability regime the helicity imbalance of the fermion sector causes an exponential growth(damping) of magnetic field modes with right(left) handed polarization, for which we extract the characteristic growth (damping) rates. Secondary growth of unstable modes accelerates the helicity transfer from fer…

PhysicsNuclear Theorylattice field theoryGeneral Physics and AstronomyFermionPlasmahiukkasfysiikka01 natural sciencesHelicityInstabilityComputer Science::Digital LibrariesMagnetic fieldplasma instabilitilesHigh Energy Physics - PhenomenologyHigh Energy Physics - LatticeMagnetic helicityQuantum electrodynamics0103 physical scienceskvanttikenttäteoriaMicroscopic theoryAstrophysics - High Energy Astrophysical Phenomena010306 general physicsScalingplasma (kaasut)
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Evidence against non-asymptotically-free theories of strong interactions

1977

Abstract It is shown that ultraviolet finite fixed point theories of strong interactions are incompatible with the pattern of scaling deviations in deep inelastic lepton-hadron processes.

PhysicsNuclear and High Energy PhysicsClassical mechanicsHigh Energy Physics::PhenomenologymedicineHigh Energy Physics::ExperimentFixed pointmedicine.disease_causeScalingUltraviolet fixed pointUltravioletPhysics Letters B
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Ising model universality for two-dimensional lattices

1993

We use the single-cluster Monte Carlo update algorithm to simulate the Ising model on two-dimensional Poissonian random lattices of Delaunay type with up to 80\,000 sites. By applying reweighting techniques and finite-size scaling analyses to time-series data near criticality, we obtain unambiguous support that the critical exponents for the random lattice agree with the exactly known exponents for regular lattices, i.e., that (lattice) universality holds for the two-dimensional Ising model.

PhysicsNuclear and High Energy PhysicsDelaunay triangulationHigh Energy Physics::LatticeHigh Energy Physics - Lattice (hep-lat)Monte Carlo methodFOS: Physical sciencesUniversality (dynamical systems)High Energy Physics - LatticeCriticalityLattice (order)Ising modelStatistical physicsScalingCritical exponentPhysics Letters B
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Finite-size Scaling of Meson Propagators

2001

Using quenched chiral perturbation theory we compute meson correlation functions at finite volume and fixed gauge field topology. We also present the corresponding analytical predictions for the unquenched theory at fixed gauge field topology. These results can be used to measure the low-energy parameters of the chiral Langrangian from lattice simulations in volumes much smaller than one pion Compton wavelength.

PhysicsNuclear and High Energy PhysicsFinite volume methodChiral perturbation theoryMesonHigh Energy Physics::LatticeHigh Energy Physics - Lattice (hep-lat)High Energy Physics::PhenomenologyFOS: Physical sciencesPropagatorFísicaParticle Physics - LatticeCompton wavelengthPionHigh Energy Physics - LatticeQuantum electrodynamicsGauge theoryScaling
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Simplicial Quantum Gravity on a Randomly Triangulated Sphere

1999

We study 2D quantum gravity on spherical topologies employing the Regge calculus approach with the dl/l measure. Instead of the normally used fixed non-regular triangulation we study random triangulations which are generated by the standard Voronoi-Delaunay procedure. For each system size we average the results over four different realizations of the random lattices. We compare both types of triangulations quantitatively and investigate how the difference in the expectation value of the squared curvature, $R^2$, for fixed and random triangulations depends on the lattice size and the surface area A. We try to measure the string susceptibility exponents through finite-size scaling analyses of…

PhysicsNuclear and High Energy PhysicsHigh Energy Physics - Lattice (hep-lat)FOS: Physical sciencesAstronomy and AstrophysicsRegge calculusExpectation valueMeasure (mathematics)String (physics)Atomic and Molecular Physics and OpticsScaling limitHigh Energy Physics - LatticeExponentQuantum gravityStatistical physicsScaling
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