An approximation for the correIation energy of the electron gas is derived (employing a direct modelling of the Coulomb hole) for the pair distribution function: ec(rs) = -0.303&, + 1\_108) rydberg. It is of the same form as the expressions of Wigner and of McWeeny.
โฆ LIBER โฆ
Correlation energy of the electron gas at high density: Valley degeneracy and dimensionality
โ Scribed by A. Gold; L. Calmels
- Publisher
- Elsevier Science
- Year
- 1995
- Tongue
- English
- Weight
- 518 KB
- Volume
- 96
- Category
- Article
- ISSN
- 0038-1098
No coin nor oath required. For personal study only.
๐ SIMILAR VOLUMES
The coulomb hole and the correlation ene
โ
M. Berrondo; O. Goscinski
๐
Article
๐
1981
๐
Elsevier Science
๐
English
โ 427 KB
Many-Body Effects for Bound States in th
โ
L. Calmels; A. Gold
๐
Article
๐
1998
๐
John Wiley and Sons
๐
English
โ 160 KB
๐ 3 views
We study the effects of screening on the binding energy of positively and negatively charged impurities in the quasi-one-dimensional electron gas. We assume a parabolic confinement for the electron gas. Many-body effects beyond the random-phase approximation and the valley degeneracy are taken into
About a Simple Expression for the Homoge
โ
H. Van Cong
๐
Article
๐
1998
๐
John Wiley and Sons
๐
English
โ 245 KB
Resistance and resistivity of two dimens
โ
S. Komiyama; H. Nii; M. Ohsaw; S. Fukatsu; Y. Shiraki; R. Itoh; H. Toyoshima
๐
Article
๐
1991
๐
Elsevier Science
๐
English
โ 612 KB
Correlation energy and excitation spectr
โ
I.V. Lerner; Yu.E. Lozovik
๐
Article
๐
1980
๐
Elsevier Science
๐
English
โ 569 KB
The energy and the Dirac density matrix
โ
W. Jones; N.H. March; S. Sampanthar
๐
Article
๐
1962
๐
Elsevier Science
โ 241 KB