Relativistic virial theorem

DOI10.1103/PhysRevLett.64.2733zbMath1050.81545OpenAlexW1969066281WikidataQ74501730 ScholiaQ74501730MaRDI QIDQ4491765

Franz F. Schöberl, Wolfgang Lucha

Publication date: 16 July 2000

Published in: Physical Review Letters (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1103/physrevlett.64.2733

Mathematics Subject Classification ID

Strong interaction, including quantum chromodynamics (81V05) General mathematical topics and methods in quantum theory (81Q99)

Related Items (18)

The resummation \(L\)-factor in the relativistic quasipotential approach ⋮ Generalized uncertainty principle and the asymmetrical spinless Salpeter Coulomb problem ⋮ Lower Bounds for the Spinless Salpeter Equation ⋮ Regge trajectories for the heavy-light diquarks ⋮ RELATIVISTIC COULOMB RESUMMATION IN QCD ⋮ Special relativity, the source of electron deep orbits ⋮ Quantum mechanical virial theorem in systems with translational and rotational symmetry ⋮ The zero-mass spinless Salpeter equation with a regularized inverse square potential ⋮ The spinless relativistic Hellmann problem ⋮ Summation of threshold singularities in correlators of quark currents ⋮ Scaling in relativistic Thomas-Fermi approach for nuclei ⋮ Breakdown of the equivalence between gravitational mass and energy for a quantum body: Theory and suggested experiments ⋮ DISCRETE SPECTRA OF SEMIRELATIVISTIC HAMILTONIANS ⋮ Virial theorem for two-body Dirac equation ⋮ Energy-momentum tensor in QCD: nucleon mass decomposition and mechanical equilibrium ⋮ Quasi-potential approach to the three-quark nucleon wave function ⋮ Does the equivalence between gravitational mass and energy survive for a composite quantum body? ⋮ ACCURACY OF APPROXIMATE EIGENSTATES

Cites Work

• Spectral theory of the operator \((p^2+m^2)^{1/2}-Ze^2/r\)

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