1977
DOI: 10.1088/0022-3719/10/4/013
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Non-local-density based self-consistent surface calculations. I. Thomas-Fermi lives

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Cited by 10 publications
(4 citation statements)
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“…The proper account of the effect needs the knowledge of the spatial dispersion of the bulk dielectric permittivity ( ) ε k . Several adequate models have been proposed not only for plasma-like media (metals, doped semiconductors, electrolyte solutions) [29,37,53,[77][78][79] but also for media with bound electrons (insulators, intrinsic semiconductors) [80][81][82][83]. The quantum-mechanical character of ( ) ε k [84,85] was shown to be important in surface problems [25,27,32,33,86].…”
Section: Electrostatic Charge-charge and Dipole-dipole Interactions Nmentioning
confidence: 99%
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“…The proper account of the effect needs the knowledge of the spatial dispersion of the bulk dielectric permittivity ( ) ε k . Several adequate models have been proposed not only for plasma-like media (metals, doped semiconductors, electrolyte solutions) [29,37,53,[77][78][79] but also for media with bound electrons (insulators, intrinsic semiconductors) [80][81][82][83]. The quantum-mechanical character of ( ) ε k [84,85] was shown to be important in surface problems [25,27,32,33,86].…”
Section: Electrostatic Charge-charge and Dipole-dipole Interactions Nmentioning
confidence: 99%
“…As was emphasized above, the spatial dispersion of dielectric permittivity in a semiconducting substrate influences the charge-charge interaction in the adjacent medium [22,23], although not so severely, because the screening by bound electrons is more gentle [19,25,37,[80][81][82][83]106]. The more general case of the charge-charge (ion-ion, in this case) interaction in the electrolyte solution near the metallic electrode [22,23] is also of importance, although it is more difficult to be measured directly in experiments.…”
Section: Electrostatic Charge-charge and Dipole-dipole Interactions Nmentioning
confidence: 99%
“…1 (2001) is the presence of a weak quantum-mechanical singularity at k ¼ 2k F in Eq. (7). It leads, e.g., to Friedel oscillations of the electron density and Kohn anomalies in the phonon spectrum [107].…”
Section: Dielectric Functions For Semiconductorsmentioning
confidence: 99%
“…Surface and bulk plasmons [5,10,11,13,14,21,31,[33][34][35] or polar phonons [14,33,[35][36][37][38][39][40][41] are the typical examples. The proper choice of the collective mode dispersion can reproduce here results obtained in the framework of the dielectric description and vice versa [5][6][7][8]10].…”
Section: Introductionmentioning
confidence: 99%