Search results for "Tonian"

showing 10 items of 802 documents

Two-Quasiparticle Mixing in Odd-Odd Nuclei

2007

In Chap. 16 the residual Hamiltonian was used to mix proton-proton and neutron—neutron two-quasiparticle configurations. The resulting wave functions described states in even-even open-shell nuclei. In this chapter we develop a corresponding formalism, the proton-neutron QTDA, for mixing proton-neutron two-quasiparticle configurations. This mixing produces wave functions that describe states in odd-odd open-shell nuclei. The quasiparticles are obtained from a BCS calculation for an even-even reference nucleus next to the odd-odd nucleus of interest.

PhysicsNuclear TheoryResidualFormalism (philosophy of mathematics)symbols.namesakemedicine.anatomical_structureCondensed Matter::SuperconductivityQuantum mechanicsQuasiparticlemedicinesymbolsNuclear ExperimentWave functionHamiltonian (quantum mechanics)Nucleus
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Energy and width of a narrowI=1/2DNNquasibound state

2012

The energies and widths of $DNN$ quasi-bound states with isospin I=1/2 are evaluated in two methods, the fixed center approximation to the Faddeev equation and the variational method approach to the effective one-channel Hamiltonian. The $DN$ interactions are constructed so that they dynamically generate the $\Lambda_c(2595)$ (I=0, $J^{\pi} =1/2^-$) resonance state. We find that the system is bound by about 250 MeV from the $DNN$ threshold, $\sqrt{s} \sim 3500$ MeV. Its width including both the mesonic decay and the $D$ absorption, is estimated to be about 20-40 MeV. The I=0 $DN$ pair in the $DNN$ system is found to form a cluster that is similar to the $\Lambda_c(2595)$.

PhysicsNuclear and High Energy Physics010308 nuclear & particles physicsNuclear TheoryFew-body systemsLambda01 natural sciencessymbols.namesakeVariational methodQuantum mechanicsIsospin0103 physical sciencessymbolsAtomic physicsNuclear Experiment010306 general physicsHamiltonian (quantum mechanics)Nuclear theoryPhysical Review C
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Microscopic description of low-lying two-phonon states: Electromagnetic transitions

2003

Microscopic description of low-lying two-phonon states in even-even nuclei is introduced. The main building blocks are the quasiparticle random-phase approximation (QRPA) phonons. A realistic microscopic nuclear Hamiltonian, based on the Bonn one-boson-exchange potential, is diagonalized in a basis containing one-phonon and two-phonon components, coupled to a given angular momentum and parity. The QRPA equations are directly used in deriving the equations of motion for the two-phonon states. The Pauli principle is taken into account by diagonalizing the metric matrix and discarding the zero-norm states. The electromagnetic transition matrix elements are derived in terms of the metric matrix…

PhysicsNuclear and High Energy PhysicsAngular momentumPhononNuclear TheoryStochastic matrixEquations of motionParity (physics)symbols.namesakePauli exclusion principleQuantum mechanicssymbolsQuasiparticleHamiltonian (quantum mechanics)Physical Review C
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A Quantum Mechanical Model of the Reissner-Nordstrom Black Hole

1997

We consider a Hamiltonian quantum theory of spherically symmetric, asymptotically flat electrovacuum spacetimes. The physical phase space of such spacetimes is spanned by the mass and the charge parameters $M$ and $Q$ of the Reissner-Nordstr\"{o}m black hole, together with the corresponding canonical momenta. In this four-dimensional phase space, we perform a canonical transformation such that the resulting configuration variables describe the dynamical properties of Reissner-Nordstr\"{o}m black holes in a natural manner. The classical Hamiltonian written in terms of these variables and their conjugate momenta is replaced by the corresponding self-adjoint Hamiltonian operator, and an eigenv…

PhysicsNuclear and High Energy PhysicsCanonical quantizationVacuum stateFOS: Physical sciencesCanonical transformationGeneral Relativity and Quantum Cosmology (gr-qc)WKB approximationGeneral Relativity and Quantum CosmologyBlack holesymbols.namesakeGeneral Relativity and Quantum CosmologyQuantum mechanicsPhase spacesymbolsHamiltonian (quantum mechanics)Eigenvalues and eigenvectors
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Electromagnetic properties of some positive parity dipole states described in terms of quadrupole and octupole interacting bosons

1990

The first three positive parity dipole states predicted by a phenomenological quadrupole-octupole boson Hamiltonian are extensively studied. Their coupling to the neighboring positive and negative parity states, due to the {ital M}1 and {ital E}{lambda} ({lambda}=1,3) transitions, respectively, are considered. Special attention is paid to the lowest two states which are of collective {ital M}1 nature. The signature which distinguishes them from the {ital M}1 state describing the scissors mode is also discussed.

PhysicsNuclear and High Energy PhysicsComputer Science::Information RetrievalParity (physics)LambdaMathematical OperatorsDipolesymbols.namesakeQuantum mechanicsQuadrupolesymbolsRandom phase approximationHamiltonian (quantum mechanics)BosonPhysical Review C
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Low-lying collective states inRu98–106isotopes studied using a microscopic anharmonic vibrator approach

2003

Anharmonic features of the low-lying collective states in the $^{98--106}\mathrm{Ru}$ isotopes have been investigated systematically by using the microscopic anharmonic vibrator approach (MAVA). MAVA is based on a realistic microscopic $G$-matrix Hamiltonian, only slightly renormalized in the adopted large realistic single-particle spaces. This Hamiltonian is used to derive equations of motion for the mixing of one- and two-phonon degrees of freedom starting from collective phonons of the quasiparticle random-phase approximation. Analysis of the level energies and the electric quadrupole decays of the two-phonon type of states indicates that $^{100}\mathrm{Ru}$ can be interpreted as being a…

PhysicsNuclear and High Energy PhysicsCondensed matter physicsPhononAnharmonicityDegrees of freedom (physics and chemistry)Equations of motionType (model theory)symbols.namesakeQuadrupoleQuasiparticlesymbolsAtomic physicsHamiltonian (quantum mechanics)Physical Review C
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Coupling of single atom with localized modes associated to defects in one-dimensional photonic crystals

1998

Abstract The Hamiltonian model describing the interaction between a two-level atom with two electromagnetic localized modes in an imperfect one-dimensional photonic crystals is introduced. The possibility of generating Schroedinger-cat-like states of these defect modes is reported. The physical origin of this dynamical behaviour is pointed out.

PhysicsNuclear and High Energy PhysicsCoupling (physics)RadiationHamiltonian modelCondensed matter physicsAtomGeneral Materials ScienceCondensed Matter PhysicsParity effectPhotonic crystalRadiation Effects and Defects in Solids
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Fully covariant and conformal formulation of the Z4 system in a reference-metric approach: Comparison with the BSSN formulation in spherical symmetry

2014

We adopt a reference-metric approach to generalize a covariant and conformal version of the Z4 system of the Einstein equations. We refer to the resulting system as ``fully covariant and conformal", or fCCZ4 for short, since it is well suited for curvilinear as well as Cartesian coordinates. We implement this fCCZ4 formalism in spherical polar coordinates under the assumption of spherical symmetry using a partially-implicit Runge-Kutta (PIRK) method and show that our code can evolve both vacuum and non-vacuum spacetimes without encountering instabilities. Our method does not require regularization of the equations to handle coordinate singularities, nor does it depend on constraint-preservi…

PhysicsNuclear and High Energy PhysicsCurvilinear coordinates010308 nuclear & particles physicsFOS: Physical sciencesSpherical coordinate systemGeneral Relativity and Quantum Cosmology (gr-qc)01 natural sciencesGeneral Relativity and Quantum Cosmologylaw.inventionGeneral Relativity and Quantum CosmologyNumerical relativityClassical mechanicsHamiltonian constraintlaw0103 physical sciencesGravitational singularityCartesian coordinate systemCovariant transformationCircular symmetry010306 general physicsPhysical Review D
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Extraction of K --> pi pi matrix elements with Wilson fermions

2001

We present the status of a lattice calculation for the K-->pipi matrix elements of the (delta S=1) effective weak Hamiltonian, directly with two pion in the final state. We study the energy shift of two pion in a finite volume both in the I=0 and I=2 channels. We explain a method to avoid the Goldstone pole contamination in the computation of renormalization constants for (delta I=3/2) operators. Finally we show some preliminary results for the matrix elements of (delta I=1/2) operators. Our quenched simulation is done at beta=6.0, with Wilson fermions, on a (24^3 X 64) lattice.

PhysicsNuclear and High Energy PhysicsFinite volume methodComputationHigh Energy Physics::LatticeFermionAtomic and Molecular Physics and OpticsRenormalizationFIS/02 - FISICA TEORICA MODELLI E METODI MATEMATICIsymbols.namesakePionHigh Energy Physics - Latticelattice qcdLattice (order)visual_artvisual_art.visual_art_mediumsymbolsFísica nuclearHamiltonian (quantum mechanics)GoldstoneMathematical physics
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Test of the proton-neutron random-phase approximation method within an extended Lipkin-type model

2001

An extended Lipkin-Meshkov-Glick model for testing the proton-neutron random-phase approximation $(pn\mathrm{RPA})$ method is developed, taking into account explicitly proton and neutron degrees of freedom. Besides the proton and neutron single-particle terms two types of residual proton-neutron interactions, one simulating a particle-particle and the other a particle-hole interaction, are included in the model Hamiltonian so that the model is exactly solvable in an isospin $\mathrm{SU}(2)\ensuremath{\bigotimes}\mathrm{SU}(2)$ basis. The behavior of the first excited (collective) state obtained by (i) exact diagonalization of the Hamiltonian matrix and (ii) with the $\mathrm{pn}\mathrm{RPA}…

PhysicsNuclear and High Energy PhysicsHamiltonian matrixNuclear TheoryDegrees of freedom (physics and chemistry)EigenfunctionType (model theory)symbols.namesakeIsospinQuantum mechanicssymbolsNeutronNuclear ExperimentRandom phase approximationHamiltonian (quantum mechanics)Physical Review C
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