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Note on an Approximation Treatment for Many-Electron Systems
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Citations
2
References
1934
Year
Numerical AnalysisEngineeringZero-order ApproximationComputational ChemistryElectron PhysicFirst Order CorrectionApproximation TreatmentApproximation TheoryQuantum SciencePerturbation MethodPhysicsClassical ApproximationAtomic PhysicsQuantum ChemistryAb-initio MethodPerturbation TheorySingularly Perturbed ProblemNatural SciencesMany-body Problem
A perturbation theory is developed for treating a system of $n$ electrons in which the Hartree-Fock solution appears as the zero-order approximation. It is shown by this development that the first order correction for the energy and the charge density of the system is zero. The expression for the second-order correction for the energy greatly simplifies because of the special property of the zero-order solution. It is pointed out that the development of the higher approximation involves only calculations based on a definite one-body problem.
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