The Journal of Physical Chemistry A · 2003 · 1.5K citations · 16 references
Natural SciencesChemistryPhysicsAtomic PhysicsComputational ChemistryQuantum ChemistryAb Initio MethodsDensity Functional TheoryElectron ConfigurationsElectronic StructureMolecular Orbital TheoryDensity MatrixDynamic Correlation TreatmentExcitationExcited StatesIonizationNatural Orbital TheoryRelativistic EffectsSecond-order Perturbation Theory
New ANO basis sets have been developed for main group and rare gas atoms. The ANO basis sets were derived from average density matrices of atoms, ions, and dimers, incorporating scalar relativistic effects with a Douglas–Kroll Hamiltonian, multiconfigurational CASSCF/CASPT2 wave functions, and RASSI‑SO spin‑orbit coupling, and were applied to compute ionization energies, electron affinities, excitation energies, and dimer ground‑state potentials. The spin‑orbit splittings of the lowest atomic terms are reproduced within 0.05 eV (0.15 eV for row 5), and ionization energies and electron affinities are predicted with high accuracy.
New basis sets of the atomic natural orbital (ANO) type have been developed for the main group and rare gas atoms. The ANO's have been obtained from the average density matrix of the ground and lowest excited states of the atom, the positive and negative ions, and the dimer at its equilibrium geometry. Scalar relativistic effects are included through the use of a Douglas−Kroll Hamiltonian. Multiconfigurational wave functions have been used with dynamic correlation included using second-order perturbation theory (CASSCF/CASPT2). The basis sets are applied in calculations of ionization energies, electron affinities, and excitation energies for all atoms and the ground-state potentials for the dimers. These calculations include spin−orbit coupling using the RASSCF State Interaction (RASSI-SO) method. The spin−orbit splitting for the lowest atomic term is reproduced with an accuracy of better than 0.05 eV, except for row 5, where it is 0.15 eV. Ionization energies and electron affinities have an accuracy bett...
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Second-order perturbation theory with a CASSCF reference function
Kerstin Andersson, Per Aake. Malmqvist, Bjoern O. Roos et al. · The Journal of Physical Chemistry · 1990 · 3.3K citations
Quantum electrodynamical corrections to the fine structure of helium
Marvin Douglas, N. Kroll · Annals of Physics · 1974 · 2.9K citations