Hydrogen molecular ion in a strong parallel magnetic field
- 1 April 1997
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review A
- Vol. 55 (4) , 2701-2710
- https://doi.org/10.1103/physreva.55.2701
Abstract
The hydrogen molecular ion in a strong external magnetic field parallel to the molecular axis is investigated using a semianalytical method based on the presentation of the wave function in the form of a double power series in nonseparable space variables. The solution is determined from the requirement for the coefficients of the series to obey linear relations imposed by the Schrödinger equation. For the ground state, the method provides accuracy hartree and higher for magnetic fields from 0 up to T; the applicability of the technique to excited states is limited to lower field strengths.
Keywords
This publication has 23 references indexed in Scilit:
- Properties of matter in ultrahigh magnetic fields and the structure of the surface of neutron starsUspekhi Fizicheskih Nauk, 1995
- Adiabatic Potentials of H+2Ion in Strong Magnetic FieldsJournal of the Physics Society Japan, 1993
- Energies of the H2+Ion in Strong Magnetic Fields: Variational Adiabatic MethodJournal of the Physics Society Japan, 1989
- The ion in an intense magnetic field: Improved adiabatic approximationsAnnals of Physics, 1984
- Energy values for the H+2 ion in superstrong magnetic fields using the adiabatic approximationPhysics Letters A, 1982
- Themolecule in strong magnetic fields, studied by the method of linear combinations of orbitalsPhysical Review A, 1978
- Exact eigenvalues, electronic wavefunctions and their derivatives with respect to the internuclear separation for the lowest 20 states of the HeH2+moleculeJournal of Physics B: Atomic and Molecular Physics, 1977
- Hydrogen Molecule Ion in Strong Magnetic FieldsPhysical Review Letters, 1976
- Eigenparameters for the 1sσg and 2pσu Orbitals of H2+The Journal of Chemical Physics, 1965
- Wave functions of the hydrogen molecular ionPhilosophical Transactions of the Royal Society of London. Series A, Mathematical and Physical Sciences, 1953