An application of Hirschfelder-Silbey perturbation theory to the H2 plus ion
Hirschfelder-Silbey perturbation theory applied to positive hydrogen ion
Engineering topics
Publications and source records attributed to Hirschfelder, J. O..
Hirschfelder-Silbey perturbation theory applied to positive hydrogen ion
Perturbation treatment of diatomic hydrogen ion, improving polarized hydrogen-atom treatment by using zero-order wave function
Bipolar angle averages and two-center two- particle integrals involving separation between two particles
Moderately long-range relativistic intermolecular forces, obtaining interaction energies
Retarded intermolecular forces, discussing Casimir and Polder retarded dipole-dipole energy of interaction between two ground state atoms in terms of trigonometric integrals
Application of quantum mechanics in theoretical chemistry
Improving uncoupled Hartree-Fock expectation values for atomic and molecular properties
Simplification of algebraic formalism of quantum- mechanical perturbation theory
Perturbation theory in molecular quantum physics using variational principles
Relation between Slater screening constants and interchangeability of atomic orbitals
First order wave function of helium due to one- and two-electron excitation determined by solving differential equations, noting contribution to second order energy
Approximation of expectation values for nonenergy properties via perturbation theory, obtaining values for molecular polarizability
Perturbation theory used in quantum mechanics to determine molecular energy and properties
Cusp conditions to describe behavior of wave function at singularities of Coulomb potential corresponding to coalescence of two or more particles - diatomic molecules
Hartree-Fock calculation method as zero-order approximation for determining atomic and molecular second-order properties
Rayleigh-Schroedinger perturbation calculations for ground state of diatomic hydrogen molecular ion
Rayleigh-Schroedinger perturbation calculations for ground state of one-electron helium-hydrogen molecular ion
Guillemin-Zener energy of ionized hydrogen molecule