2015
DOI: 10.1039/c4ra14367a
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Size dependence of the equation of state for Ne nanoclusters from an effective two-body potential via molecular dynamics simulations

Abstract: In this paper we have extended the equation of state (EoS) in terms of particle size for Ne nanoclusters using an effective two-body Hartree–Fock dispersion (HFD)-like potential by molecular dynamics simulations.

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Cited by 16 publications
(18 citation statements)
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“…The different thermodynamic, structural, and transport properties of many molecular systems have been successfully studied in a vast range of temperature and density using the two‐body interactions of HFD‐like model . Thus, the HFD‐like model (obtained using the inversion of reduced viscosity collision integrals) has been selected as a two‐body potential for water: U2B(x) = A exp (a x ) C6x6 C8x8 C10x10 where x = r / σ and U 2B ( r ) * = U 2B ( r ) /ɛ (σ is the distance at which the potential is zero and ɛ is well depth of the potential).…”
Section: Resultsmentioning
confidence: 99%
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“…The different thermodynamic, structural, and transport properties of many molecular systems have been successfully studied in a vast range of temperature and density using the two‐body interactions of HFD‐like model . Thus, the HFD‐like model (obtained using the inversion of reduced viscosity collision integrals) has been selected as a two‐body potential for water: U2B(x) = A exp (a x ) C6x6 C8x8 C10x10 where x = r / σ and U 2B ( r ) * = U 2B ( r ) /ɛ (σ is the distance at which the potential is zero and ɛ is well depth of the potential).…”
Section: Resultsmentioning
confidence: 99%
“…Abbaspour and Akbarzadeh proposed the following expression (many‐body correction), with the two‐body HFD‐like model as: UMB = β U2B where U MB is the many‐body interaction and β is an adjustable factor which is a temperature and density dependent parameter. The total interaction potential (two‐body plus many‐body corrected interaction potentials), U T , which is a corrected HFD‐like model can be presented by: UT = U2B + UMB = U2B true(1 + βtrue) …”
Section: Resultsmentioning
confidence: 99%
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“…The optimized values of the parameters of the HFD-like potential for the solid systems have been given in Table 1. We have used the following many-body correction term, in conjunction with the two-body HFD-like potential, which is a field term proportional to the both repulsive and attractive energy contribution [38]:…”
Section: Interaction Potentialsmentioning
confidence: 99%
“…Much work has still to be done for constructing accurate two and three-body interaction potentials for the rare gas solids and clusters [38]. Moreover, for the heaviest systems currently available two-body potentials are not very accurate, often missing important effects [39].…”
Section: Introductionmentioning
confidence: 99%