2009
DOI: 10.1063/1.3077288
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Van der Waals interactions at surfaces by density functional theory using Wannier functions

Abstract: The method, recently developed to include van der Waals interactions in the density functional theory by using the maximally localized Wannier functions, is extended to the case of atoms and fragments weakly bonded (physisorbed) to metal and semimetal surfaces, thus opening the way to realistic simulations of surface-physics processes, where van der Waals interactions play a key role. Successful applications to the case of Ar on graphite and of Ar, He, and H(2) on the Al(100) surface are presented.

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Cited by 57 publications
(69 citation statements)
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“…The atomic vdW radii in g TS in eq 58 are replaced by distances from the centers of the MLWFs at which n A (r) falls below a predetermined threshold; the choice for this distance was the subject of a later modification. 220 The MLWF partitioning used in vdW-WF significantly differs from the atomic partitioning used in the XDM and TS models. Given that the ALL polarizability functional is nonlinear in the input density (α ALL [n 1 + n 2 ] ≠ α ALL [n 1 ] + α ALL [n 2 ]), using it with the individual fragment densities as the input constitutes a different scheme than evaluating the functional integrand with the total density and then partitioning the integral according to the MLWF fragments.…”
Section: Chemical Reviewsmentioning
confidence: 99%
“…The atomic vdW radii in g TS in eq 58 are replaced by distances from the centers of the MLWFs at which n A (r) falls below a predetermined threshold; the choice for this distance was the subject of a later modification. 220 The MLWF partitioning used in vdW-WF significantly differs from the atomic partitioning used in the XDM and TS models. Given that the ALL polarizability functional is nonlinear in the input density (α ALL [n 1 + n 2 ] ≠ α ALL [n 1 ] + α ALL [n 2 ]), using it with the individual fragment densities as the input constitutes a different scheme than evaluating the functional integrand with the total density and then partitioning the integral according to the MLWF fragments.…”
Section: Chemical Reviewsmentioning
confidence: 99%
“…For a better accuracy, as done in previous applications on adsorption processes [24,25,27,28,30], we have also included the interactions of the MLWFs of the physisorbed fragments not only with the MLWFs of the underlying surface, within the reference supercell, but also with a sufficient number of periodically-repeated surface MLWFs (in any case, given the R −6 decay of the vdW interactions, the convergence with the number of repeated images is rapidly achieved). Electron-ion interactions were described using ultrasoft pseudopotentials by explicitly including 11 valence electrons per Ag, Au, and Cu atom.…”
Section: Computational Detailsmentioning
confidence: 99%
“…[19][20][21]). We have developed a family of such methods, all based on the generation of the Maximally Localized Wannier Functions (MLWFs) [22], successfully applied to a variety of systems, including small molecules, water clusters, graphite and graphene, water layers interacting with graphite, interfacial water on semiconducting substrates, hydrogenated carbon nanotubes, molecular solids, and the interaction of rare gases and small molecules with metal surfaces [23][24][25][26][27][28][29][30][31][32][33][34][35]. Of a particular value is the possibility of dealing with metal surfaces; in fact insulating surfaces could be somehow treated even using atom-based semiempirical approaches where an approximately derived R −6 term, multiplied by a suitable short-range damping function, is explicitly introduced.…”
Section: Introductionmentioning
confidence: 99%
“…Silvestrelli et al 68 have studied the adsorption of Ar on graphite and of Ar, He (and also H 2 molecule) on the Al(100) surface. A representation of Al(100) and the adsorption sites on this surface are shown in the topmost panel of Fig.…”
Section: Adsorption Of Noble Gas Atomsmentioning
confidence: 99%