Search results for "Vector"

showing 10 items of 2660 documents

A one-loop study of matching conditions for static-light flavor currents

2012

Heavy Quark Effective Theory (HQET) computations of semi-leptonic decays, e.g. B -> pi l nu, require the knowledge of the parameters in the effective theory for all components of the heavy-light flavor currents. So far non-perturbative matching conditions have been employed only for the time component of the axial current. Here we perform a check of matching conditions for the time component of the vector current and the spatial component of the axial vector current up to one-loop order of perturbation theory and to lowest order of the 1/m-expansion. We find that the proposed observables have small higher order terms in the 1/m-series and are thus excellent candidates for a non-perturbat…

PhysicsMatching (statistics)Nuclear and High Energy PhysicsCurrent (mathematics)010308 nuclear & particles physicsComponent (thermodynamics)ComputationHigh Energy Physics - Lattice (hep-lat)Mathematical analysisHigh Energy Physics::PhenomenologyFOS: Physical sciencesObservable01 natural sciencesHigh Energy Physics - Lattice0103 physical sciencesEffective field theoryddc:530Perturbation theory (quantum mechanics)010306 general physicsPseudovector
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Hadron Dynamics with Vector Mesons: Matching Theory and Experiment to Identify New Resonances

2014

PhysicsMatching (statistics)Particle physicsMesonHadronDynamics (mechanics)General Physics and AstronomyResonanceVector mesonActa Physica Polonica B Proceedings Supplement
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Confinement of Lévy flights in a parabolic potential and fractional quantum oscillator

2018

We study L\'evy flights confined in a parabolic potential. This has to do with a fractional generalization of an ordinary quantum-mechanical oscillator problem. To solve the spectral problem for the fractional quantum oscillator, we pass to the momentum space, where we apply the variational method. This permits one to obtain approximate analytical expressions for eigenvalues and eigenfunctions with very good accuracy. The latter fact has been checked by a numerical solution to the problem. We point to the realistic physical systems ranging from multiferroics and oxide heterostructures to quantum chaotic excitons, where obtained results can be used.

PhysicsMathematical analysisPhysical systemChaoticPosition and momentum space02 engineering and technologyEigenfunction021001 nanoscience & nanotechnology01 natural sciencesVariational methodQuantum harmonic oscillator0103 physical sciences010306 general physics0210 nano-technologyQuantumEigenvalues and eigenvectorsPhysical Review E
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Improved Neural Networks with Random Weights for Short-Term Load Forecasting.

2015

An effective forecasting model for short-term load plays a significant role in promoting the management efficiency of an electric power system. This paper proposes a new forecasting model based on the improved neural networks with random weights (INNRW). The key is to introduce a weighting technique to the inputs of the model and use a novel neural network to forecast the daily maximum load. Eight factors are selected as the inputs. A mutual information weighting algorithm is then used to allocate different weights to the inputs. The neural networks with random weights and kernels (KNNRW) is applied to approximate the nonlinear function between the selected inputs and the daily maximum load…

PhysicsMathematical optimizationMultidisciplinaryArtificial neural networkGeneralizationlcsh:Rlcsh:MedicineA-weightingMutual informationWeightingSupport vector machineElectric power systemKernel methodElectric Power SuppliesNonlinear Dynamicslcsh:QNeural Networks Computerlcsh:ScienceAlgorithmsResearch ArticlePLoS ONE
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Some analytical considerations on two-scale relations

1994

Scaling functions that generate a multiresolution analysis (MRA) satisfy, among other conditions, the so-called «two-scale relation» (TSR). In this paper we discuss a number of properties that follow from the TSR alone, independently of any MRA: position of zeros (mainly for continuous scaling functions), existence theorems (using fixed point and eigenvalue arguments) and orthogonality relation between integer translates. © 1994 Società Italiana di Fisica.

PhysicsMathematics::Functional AnalysisScale (ratio)mathematical methods in physicsFixed pointIntegerProbability theoryOrthogonalityPosition (vector)Computer Science::Computer Vision and Pattern RecognitionQuantum mechanicsApplied mathematicsSettore MAT/07 - Fisica MatematicaScalingEigenvalues and eigenvectorsIl Nuovo Cimento B
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Nonquenched Isoscalar Spin-M1Excitations insd-Shell Nuclei

2015

Differential cross sections of isoscalar and isovector spin-M1 (0(+)→1(+)) transitions are measured using high-energy-resolution proton inelastic scattering at E(p)=295  MeV on (24)Mg, (28)Si, (32)S, and (36)Ar at 0°-14°. The squared spin-M1 nuclear transition matrix elements are deduced from the measured differential cross sections by applying empirically determined unit cross sections based on the assumption of isospin symmetry. The ratios of the squared nuclear matrix elements accumulated up to E(x)=16  MeV compared to a shell-model prediction are 1.01(9) for isoscalar and 0.61(6) for isovector spin-M1 transitions, respectively. Thus, no quenching is observed for isoscalar spin-M1 transi…

PhysicsMatrix (mathematics)IsovectorProtonIsospinIsoscalarNuclear TheoryStochastic matrixGeneral Physics and AstronomyInelastic scatteringAtomic physicsNuclear ExperimentSpin (physics)Physical Review Letters
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Effect of Topological Structure and Coupling Strength in Weighted Multiplex Networks

2018

Algebraic connectivity (second smallest eigenvalue of the supra-Laplacian matrix of the underlying multilayer network) and inter-layer coupling strength play an important role in the diffusion processes on the multiplex networks. In this work, we study the effect of inter-layer coupling strength, topological structure on algebraic connectivity in weighted multiplex networks. The results show a remarkable transition in the value of algebraic connectivity from classical cases where the inter-layer coupling strength is homogeneous. We investigate various topological structures in multiplex networks using configuration model, the Barabasi-Albert model (BA) and empirical data-set of multiplex ne…

PhysicsMatrix (mathematics)Work (thermodynamics)Algebraic connectivityStructure (category theory)MultiplexTopologyEigenvalues and eigenvectorsHeterogeneous networkClustering coefficient
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The baryon number two system in the Chiral Soliton Model

2012

We study the interaction between two B = 1 states in a chiral soliton model where baryons are described as non-topological solitons. By using the hedgehog solution for the B = 1 states we construct three possible B = 2 configurations to analyze the role of the relative orientation of the hedgehog quills in the dynamics. The strong dependence of the intersoliton interaction on these relative orientations reveals that studies of dense hadronic matter using this model should take into account their implications.

PhysicsMatterNuclear TheoryHadronNuclear TheoryHigh Energy Physics::PhenomenologyFOS: Physical sciencesAtomic and Molecular Physics and OpticsChiral solitonBaryonOrientation (vector space)Nuclear Theory (nucl-th)Theoretical physicsFísica nuclearBaryon number
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Towards a quantitative comparison between global and local stability analysis

2017

A methodology is proposed here to estimate the stability characteristics of bluff-body wakes using local analysis under the assumption of weakly non-parallel flows. In this connection, a generalisation of the classic spatio-temporal stability analysis for fully three-dimensional flows is first described. Secondly, an additional higher-order correction term with respect to the common saddle-point global frequency estimation is included in the analysis. The proposed method is first validated for the case of the flow past a circular cylinder and then applied to two fully three-dimensional flows: the boundary layer flow over a wall-mounted hemispherical body and the wake flow past a fixed spher…

PhysicsMechanical Engineeringabsolute/convective instabilityMechanicsinstability; Key words absolute/convective instability; wakes; Condensed Matter Physics; Mechanics of Materials; Mechanical EngineeringKey words absolute/convective instabilityCondensed Matter Physics01 natural sciencesStability (probability)Instabilitywakes010305 fluids & plasmasTerm (time)Boundary layerinstabilityFlow (mathematics)Local analysisMechanics of Materials0103 physical sciencesApplied mathematics010306 general physicsabsolute/convective instability; instability; wakesEigenvalues and eigenvectorsSaddle
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Stability analysis of an electromagnetically levitated sphere

2006

We present a combined numerical and analytical approach to analyze the static and dynamic stabilities of an electromagnetically levitated spherical body depending on the ac frequency and the configuration of a three-dimensional (3D) coil made of thin winding which is modeled by linear current filaments. First, we calculate numerically the magnetic vector potential in grid points on the surface of the sphere and then use Legendre and fast Fourier transforms to find the expansion of the magnetic field in terms of spherical harmonics. Second, we employ a previously developed gauge transformation to solve analytically the 3D electromagnetic problem in terms of the numerically obtained expansion…

PhysicsMechanical equilibriumMathematical analysisGeneral Physics and AstronomySpherical harmonicsMagnetostaticsDisplacement (vector)law.inventionClassical mechanicslawMagnetic potentialLegendre polynomialsEigenvalues and eigenvectorsStiffness matrixJournal of Applied Physics
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