Publication | Closed Access
Efficient pseudopotentials for plane-wave calculations. II. Operators for fast iterative diagonalization
742
Citations
29
References
1991
Year
Numerical AnalysisPseudopotential Plane-wave MethodEngineeringComputational ChemistryEnergy MinimizationElectronic StructureNumerical ComputationIterative DiagonalizationLocal PseudopotentialsPlane-wave CalculationsPseudopotential OperatorEfficient PseudopotentialsApproximation TheoryQuantum SciencePerturbation MethodPhysicsAtomic PhysicsInverse ProblemsQuantum ChemistryAb-initio MethodNumerical Method For Partial Differential EquationNatural SciencesApplied PhysicsCondensed Matter PhysicsHigh-frequency ApproximationMany-body Problem
We present an investigation of the computational requirements for the pseudopotential plane-wave method as a function of the number of atoms per unit cell. For systems containing a large number of atoms the computational load can be reduced if the pseudopotential operator is of a suitable form, such that it can be efficiently calculated in the position representation. The pseudopotentials examined here include local pseudopotentials, position-dependent electron-mass pseudopotentials, and separable nonlocal pseudopotentials.
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