2013
DOI: 10.1088/1742-6596/438/1/012009
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New applications of the jellium model for the study of atomic clusters

Abstract: Abstract. Application of the jellium model for investigation of the electronic structure and photoionization of metal clusters and fullerenes is discussed. The valence electrons are considered either within the Hartree-Fock and the local density approximations. The random phase approximation is utilized to account for the many-electron correlations in the response of a system to an external field. It is shown that the photodetachment cross section and photoelectron angular distribution in metal cluster anions … Show more

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Cited by 11 publications
(7 citation statements)
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“…But how should we describe a cluster of e.g. 13 Pt atoms? Is it a metal, a semiconductor, or should we rather call it a molecule?…”
Section: Introductionmentioning
confidence: 99%
“…But how should we describe a cluster of e.g. 13 Pt atoms? Is it a metal, a semiconductor, or should we rather call it a molecule?…”
Section: Introductionmentioning
confidence: 99%
“…Recent angle-resolved photoelectron spectroscopy (PES) measurements of angular distribution anisotropy parameter β of Na − n cluster anions [13] were found free from autoionization resonances even after being carried out at low temperature of 6 K. Subsequent results using RPAE with jellium model also did not reveal narrow resonances [33,34]. The absence of such structures in these works could be due to the reduction of excited states degenerate with plasmonic ionization in anions compared to neutrals.…”
Section: Photoionization Cross-sections and Comparison With Measurementsmentioning
confidence: 93%
“…The electronic structure of a metal NP is strongly dependent on its size, especially at the nanoscale (Figure a). , Because of the electronic degeneracy in bulk metal, the electronic energy levels are compressed into bands according to the theory of energy band . In contrast to bulk metal, the electronic energy levels gradually become discrete and even behave as molecular orbitals, due to the confinement of electron wave functions within the dimensions of the particles when decreasing the size of metal particle to the nanoscale and atomic regimes, where a distinctive HOMO–LUMO gap and metallic-nonmetallic transition occur. ,, This phenomenon is called quantum size effects. ,,, The band gap between HOMO–LUMO can be approximately predicted by the Jellium model with eq : , E g = E f N 1 / 3 where N is the number of the atoms in the metal particle, E F the Fermi level energy, and E g the band gap energy, which approximates to the emission band in the photoluminescence spectrum from experiments. Hence, a shift in the fluorescence wavelength is well expected, along with the size modulation metal NPs, and one can also simply deduce the number of atoms of an unknown cluster from a simple photoluminescence spectrum with this formula.…”
Section: The Geometric and Electronic Effects For Selective Hydrogena...mentioning
confidence: 99%