A novel Newton-Raphson geometry optimization method for density functional theory calculation is presented. Contrary to the standard Newton-Raphson procedure, our method does not require the calculation of the full Hessian matrix. We use instead density functional perturbation theory to evaluate the effect of the Hessian on a given atomic displacement and invert the Hessian using a conjugate gradient method. The method uses Cartesian coordinates and is very robust. In a variety of tested molecular systems, it has an efficiency comparable with that of more established methods. In difficult condensed matter systems, it appears to be far superior

A novel implicit Newton-Raphson geometry optimization method for density functional theory calculations

Filippone F;
2001

Abstract

A novel Newton-Raphson geometry optimization method for density functional theory calculation is presented. Contrary to the standard Newton-Raphson procedure, our method does not require the calculation of the full Hessian matrix. We use instead density functional perturbation theory to evaluate the effect of the Hessian on a given atomic displacement and invert the Hessian using a conjugate gradient method. The method uses Cartesian coordinates and is very robust. In a variety of tested molecular systems, it has an efficiency comparable with that of more established methods. In difficult condensed matter systems, it appears to be far superior
2001
Istituto di Struttura della Materia - ISM - Sede Roma Tor Vergata
PERTURBATION-THEORY
HYDROGEN-CYANIDE
LARGE MOLECULES
TRIMER
CLUSTERS
PSEUDOPOTENTIALS
APPROXIMATION
CONSTANTS
ABINITIO
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/20.500.14243/243139
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