Publication | Open Access
Towards accurate orbital-free simulations: A generalized gradient approximation for the noninteracting free energy density functional
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Citations
37
References
2020
Year
EngineeringFree Energy FunctionalsComputational ChemistryChemistryComputational MechanicsEnergy MinimizationOrbital-free SimulationsMolecular DynamicsStatic Lattice CalculationsNumerical SimulationDenoted LktfPhysicsGeneralized Gradient ApproximationPhysical ChemistryQuantum ChemistryAb-initio MethodNatural SciencesMonte Carlo MethodApplied PhysicsMany-body Problem
For orbital-free ab initio molecular dynamics, especially on systems in extreme thermodynamic conditions, we provide an innovative pseudopotential-adapted generalized gradient approximation (GGA) functional for the noninteracting free energy. This is achieved by systematic finite-temperature extension of our recent LKT ground-state noninteracting kinetic energy GGA functional [Phys. Rev. B 98, 041111(R) (2018)]. We test the performance of the functional first via static lattice calculations on crystalline aluminum and silicon. Then we compare deuterium equation of state results against both path-integral Monte Carlo and conventional (orbital-dependent) Kohn-Sham results. The functional, denoted LKTF, outperforms the previous best semilocal free energy functional VT84F [Phys. Rev. B 88, 161108(R) (2013)], and provides modestly faster simulations. We also discuss subtleties of identification of kinetic and entropic contributions to noninteracting free energy functionals obtained by extension from ground-state orbital-free kinetic energy functionals.
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