Search results for "Ham"

showing 10 items of 2612 documents

A local picture associated with a triply degenerate vibrational mode: vibrational and rovibrational local states

1998

International audience; Abstract: A symmetrized basis adapted to the study of some vibrational excited states of spherical top molecules is proposed. This basis, consistent with the Cartesian picture associated with a three-dimensional mode, is then tested numerically through various XY6 and XY4 molecules. In addition, some simulations, made with 238UF6 and a simplified version of an effective Hamiltonian, clearly show that the method can be further extended through the construction of a symmetrized local rovibrational basis.

Physics[ PHYS.QPHY ] Physics [physics]/Quantum Physics [quant-ph]Degenerate energy levelsBiophysicsRotational–vibrational spectroscopyCondensed Matter Physicslaw.inventionsymbols.namesakelawQuantum mechanicsExcited statesymbolsMoleculeCartesian coordinate systemPhysics::Chemical PhysicsPhysical and Theoretical ChemistryAtomic physicsHamiltonian (quantum mechanics)Molecular Biology[PHYS.QPHY] Physics [physics]/Quantum Physics [quant-ph]Molecular Physics
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Study of the stretching modes of the arsine molecule

2003

Abstract To study local mode XY 3 molecules, we use properties of the group chain U ( 4 ) ⊃ U ( 3 ) ⊃ K ( 3 ) ⊃ S ( 3 ) ≈ C 3 v . For the Hamiltonian, we deduce diagonal terms and coupling terms between bonds. We analyze the stretching modes of the arsine molecule. An algebraic transition operator is built and applied to the same molecular system.

Physics[ PHYS.QPHY ] Physics [physics]/Quantum Physics [quant-ph]Diagonal01 natural sciencesMolecular physicsAtomic and Molecular Physics and Optics3. Good health010309 opticschemistry.chemical_compoundsymbols.namesakeArsine[PHYS.QPHY]Physics [physics]/Quantum Physics [quant-ph]chemistryTransition operator0103 physical sciencessymbolsMoleculePhysical and Theoretical ChemistryAlgebraic number010306 general physicsHamiltonian (quantum mechanics)[PHYS.QPHY] Physics [physics]/Quantum Physics [quant-ph]SpectroscopyJournal of Molecular Spectroscopy
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Collisional models in a nonperturbative approach

1992

Abstract A nonperturbative method set forth recently for handling quantum dynamics in the intermediate regime (far from either the sudden or the adiabatic limit) is applied to soluble two-state collisional models.

Physics[PHYS.NUCL] Physics [physics]/Nuclear Theory [nucl-th][PHYS.NUCL]Physics [physics]/Nuclear Theory [nucl-th]Document deliveryQuantum dynamicsGeneral Physics and Astronomyportals01 natural sciences010305 fluids & plasmassymbols.namesakeQuantum mechanics0103 physical sciencescopyright lawsymbolsScattering theoryFrance010306 general physicsAdiabatic processHamiltonian (quantum mechanics)
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STABILITY AND SPECTRA OF SMALL 3He-4He CLUSTERS

2005

Diffusion Monte Carlo calculations have been systematically performed to analyze the stability of small mixed 3 He -4 He clusters, as well as their excitation spectra. The picture that emerges is that of systems with strong shell effects whose binding and excitation energies are essentially determined by the monopole properties of an effective Hamiltonian.

Physics[PHYS.NUCL]Physics [physics]/Nuclear Theory [nucl-th]Excitation spectraMagnetic monopolechemistry.chemical_elementStatistical and Nonlinear PhysicsCondensed Matter Physics01 natural sciencesSpectral line010305 fluids & plasmassymbols.namesakechemistry0103 physical sciencessymbolsDiffusion Monte CarloAtomic physics010306 general physicsHamiltonian (quantum mechanics)Mixed Helium clustersExcitationHeliumRecent Progress in Many-Body Theories
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Driven harmonic oscillators in the adiabatic Magnus approximation

1993

The time evolution of driven harmonic oscillators is determined by applying the Magnus expansion in the basis set of instantaneous eigenstates of the total Hamiltonian. It is shown that the first-order approximation already provides transition probabilities close to the exact values even in the intermediate regime.

Physics[PHYS.NUCL]Physics [physics]/Nuclear Theory [nucl-th]Time evolution01 natural sciencesAtomic and Molecular Physics and Optics010305 fluids & plasmasAdiabatic theoremsymbols.namesakeClassical mechanicsQuantum harmonic oscillatorMagnus expansionQuantum mechanics0103 physical sciencessymbols010306 general physicsAdiabatic processHamiltonian (quantum mechanics)Eigenvalues and eigenvectorsHarmonic oscillatorPhysical Review A
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Manifestation of Hamiltonian Monodromy in Nonlinear Wave Systems

2011

International audience; We show that the concept of dynamical monodromy plays a natural fundamental role in the spatiotemporal dynamics of counterpropagating nonlinear wave systems. By means of an adiabatic change of the boundary conditions imposed to the wave system, we show that Hamiltonian monodromy manifests itself through the spontaneous formation of a topological phase singularity (2 - or -phase defect) in the nonlinear waves. This manifestation of dynamical Hamiltonian monodromy is illustrated by generic nonlinear wave models. In particular, we predict that its measurement can be realized in a direct way in the framework of a nonlinear optics experiment.

Physics[PHYS.PHYS.PHYS-OPTICS]Physics [physics]/Physics [physics]/Optics [physics.optics][ PHYS.PHYS.PHYS-OPTICS ] Physics [physics]/Physics [physics]/Optics [physics.optics]Integrable system010102 general mathematicsGeneral Physics and AstronomyNonlinear opticsPhase singularity01 natural sciencessymbols.namesakeNonlinear systemClassical mechanicsMonodromy0103 physical sciencessymbolsBoundary value problem0101 mathematics010306 general physicsHamiltonian (quantum mechanics)Adiabatic processPhysical Review Letters
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Instabilities of optical solitons and Hamiltonian singular solutions in a medium of finite extension

2011

International audience; We analyze the role of soliton solutions and Hamiltonian singularities in the dynamics of counterpropagating waves in a medium of finite spatial extension. The soliton solution can become unstable due to the finite extension of the system. We show that the spatiotemporal dynamics then relaxes toward a Hamiltonian singular state of a nature different than that of the soliton state. This phenomenon can be explained through a geometrical analysis of the singularities of the stationary Hamiltonian system.

Physics[PHYS.PHYS.PHYS-OPTICS]Physics [physics]/Physics [physics]/Optics [physics.optics][ PHYS.PHYS.PHYS-OPTICS ] Physics [physics]/Physics [physics]/Optics [physics.optics]Integrable system16. Peace & justice01 natural sciencesInstabilityAtomic and Molecular Physics and OpticsDavydov solitonHamiltonian system010309 opticssymbols.namesakeClassical mechanicsSingularity0103 physical sciencessymbolsGravitational singularitySoliton010306 general physicsHamiltonian (quantum mechanics)Nonlinear Sciences::Pattern Formation and SolitonsPhysical Review A
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Adiabatic approximation for quantum dissipative systems: formulation, topology and superadiabatic tracking

2010

A generalized adiabatic approximation is formulated for a two-state dissipative Hamiltonian which is valid beyond weak dissipation regimes. The history of the adiabatic passage is described by superadiabatic bases as in the nondissipative regime. The topology of the eigenvalue surfaces shows that the population transfer requires, in general, a strong coupling with respect to the dissipation rate. We present, furthermore, an extension of the Davis-Dykhne-Pechukas formula to the dissipative regime using the formalism of Stokes lines. Processes of population transfer by an external frequency-chirped pulse-shaped field are given as examples.

Physics[PHYS]Physics [physics]DissipationDissipative operatorAdiabatic quantum computationTopology01 natural sciencesAtomic and Molecular Physics and Optics010305 fluids & plasmasAdiabatic theoremsymbols.namesakeClassical mechanicsQuantum stateQuantum electrodynamics0103 physical sciencessymbolsDissipative system010306 general physicsAdiabatic processHamiltonian (quantum mechanics)ComputingMilieux_MISCELLANEOUS
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Transition cancellations of 87Rb and 85Rb atoms in a magnetic field

2020

We have analyzed the magnetic field dependencies of the intensities of all the optical transitions between magnetic sublevels of hyperfine levels, excited with σ + , π , and σ − polarized light, for the D 1 and D 2 lines of 87 R b and 85 R b atoms. Depending on the type of transition and the quantum numbers of the involved levels, the Hamiltonian matrices are of 1 × 1 , 2 × 2 , 3 × 3 , or 4 × 4 dimension. As an example, analytical expressions are presented for the case of 2 × 2 dimension matrices for the D 1 line of both isotopes. Eigenvalues and eigenkets are given, and the expression for the transition intensity as a function of B has been determined. It is found that some π transitions o…

Physics[PHYS]Physics [physics]Statistical and Nonlinear PhysicsQuantum number01 natural sciencesAtomic and Molecular Physics and OpticsMagnetic field010309 opticssymbols.namesakeExcited state0103 physical sciencessymbolsAtomic physicsHamiltonian (quantum mechanics)SpectroscopyHyperfine structureEigenvalues and eigenvectorsComputingMilieux_MISCELLANEOUSPhysical quantity
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High-rate x-ray spectroscopy in mammography with a CdTe detector: A digital pulse processing approach

2010

Purpose:Direct measurement of mammographic x-ray spectra under clinical conditions is a difficult task due to the high fluence rate of the x-ray beams as well as the limits in the development of high resolution detection systems in a high counting rate environment. In this work we present a detection system, based on a CdTe detector and an innovative digital pulse processing (DPP) system, for high-rate x-ray spectroscopy in mammography. Methods: The DPP system performs a digital pile-up inspection and a digital pulse height analysis of the detector signals, digitized through a 14-bit, 100 MHz digitizer, for x-ray spectroscopy even at high photon counting rates. We investigated on the respon…

Physicsbusiness.industryDetectorX-ray detectorGeneral MedicinePhoton countingFull width at half maximumOpticsQuality (physics)Ionization chamberSpectroscopybusinessNuclear medicineHalf-value layerMedical Physics
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