Published 1986
| Version v1
Report
Momentum space approach to the relativistic atomic structure calculations
Description
A simple and straightforward derivation of the relativistic no-pair equation in momentum space is given for hydrogenic species. This is achieved by starting with a QED Hamiltonian in momentum representation and making a rigorous reduction into a system that contains a single electron but no positrons. The integral equation was solved for a series of hydrogenic systems using the Kwon-Tabakin-Lande technique. Numerical results were compared with those recently obtained by Hess, who employed the basis set expansion technique to solve the no-pair equation in configuration space
Additional details
Publishing Information
- Imprint Title
- Proceedings of the International Symposium on atomic, molecular and solid-state theory, scattering problems, many body phenomena, and computational quantum chemistry: quantum chemistry symposium No. 20
- Journal Page Range
- p. 109-117.
- Report number
- DOE/ER/60420--1
Conference
- Title
- Special Sanibel symposium.
- Dates
- 8 Mar 1986.
- Place
- St. Augustine, FL (USA).
INIS
- Country of Publication
- United States
- Country of Input or Organization
- United States
- INIS RN
- 19009557
- Subject category
- S71: CLASSICAL AND QUANTUM MECHANICS, GENERAL PHYSICS; S37: INORGANIC, ORGANIC, PHYSICAL AND ANALYTICAL CHEMISTRY;
- Resource subtype / Literary indicator
- Conference, Non-conventional Literature
- Descriptors DEI
- ATOMIC MODELS; CHEMISTRY; DIRAC EQUATION; EIGENVALUES; ELECTRONS; HAMILTONIANS; HYDROGEN; INTEGRAL EQUATIONS; LINEAR MOMENTUM; MATHEMATICAL MODELS; NUMERICAL SOLUTION; POSITRONS; QUANTUM ELECTRODYNAMICS; QUANTUM MECHANICS; RELATIVITY THEORY; SCHROEDINGER EQUATION; WAVE FUNCTIONS
- Descriptors DEC
- ANTILEPTONS; ANTIMATTER; ANTIPARTICLES; DIFFERENTIAL EQUATIONS; ELECTRODYNAMICS; ELEMENTARY PARTICLES; ELEMENTS; EQUATIONS; FERMIONS; FIELD EQUATIONS; FIELD THEORIES; FUNCTIONS; LEPTONS; MATHEMATICAL OPERATORS; MATTER; MECHANICS; NONMETALS; PARTIAL DIFFERENTIAL EQUATIONS; QUANTUM FIELD THEORY; QUANTUM OPERATORS; WAVE EQUATIONS