Publication | Open Access
Geometry optimizations in the zero order regular approximation for relativistic effects
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1999
Year
Numerical AnalysisEngineeringVariational AnalysisGeometryGauge Dependence ProblemsComputational ChemistryChemistryEnergy MinimizationElectronic StructureRelativistic EffectsGeometry OptimizationsRegularization (Mathematics)Electrostatic Shift ApproximationApproximation TheoryInorganic ChemistryGeometric Partial Differential EquationPhysicsPhysical ChemistryInverse ProblemsQuantum ChemistryEnergy GradientsAb-initio MethodNatural SciencesApplied PhysicsMetal Chain Compound
Analytical expressions are derived for the evaluation of energy gradients in the zeroth order regular approximation (ZORA) to the Dirac equation. The electrostatic shift approximation is used to avoid gauge dependence problems. Comparison is made to the quasirelativistic Pauli method, the limitations of which are highlighted. The structures and first metal-carbonyl bond dissociation energies for the transition metal complexes W(CO)6, Os(CO)5, and Pt(CO)4 are calculated, and basis set effects are investigated.
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