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Charge distribution in heterovalent alloys
23
Citations
9
References
1975
Year
EngineeringDivalent ImpurityChemistryElectronic StructureCharge TransportQuantum MaterialsCharge SeparationSurface Dipole LayerCharge Carrier TransportMaterials EngineeringMaterials SciencePhysicsPhysical ChemistryQuantum ChemistryDipole ModelElectrical PropertyNatural SciencesCondensed Matter PhysicsApplied PhysicsCharge Distribution
The selfconsistent charge density is calculated by means of the density functional formalism using a local exchange-correlation potential for a simple jellium model of a divalent impurity and a vacancy in a monovalent host. The resulting charge density around the impurity does not lend itself to an interpretation in terms of a surface dipole layer, though the dependence of the total charge transfer on the density is as predicted by the dipole model. The charge density inside a vacancy is found to be higher than that obtained by folding over a free surface; the calculated formation energy is an order of magnitude lower than typical experimental values. The validity of the Thomas-Fermi approximation for this model is discussed.
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