Collective modes in a relativistic electron gas: A source for ≈ 300 keV electron lines?

1989 ◽  
Vol 219 (2-3) ◽  
pp. 210-214 ◽  
Author(s):  
C.J Horowitz
Keyword(s):  
Relativistic Electron ◽  
Electron Gas ◽  
Collective Modes

scholarly journals Interplay between collective modes in hybrid electron-gas–superconductor structures

2020 ◽  
Vol 101 (16) ◽  
Author(s):  
M. V. Boev ◽  
I. G. Savenko ◽  
V. M. Kovalev
Keyword(s):  
Electron Gas ◽  
Collective Modes

MAGNETIC SUSCEPTIBILITY OF THE RELATIVISTIC ELECTRON GAS

1999 ◽  
Vol 13 (26) ◽  
pp. 3133-3147 ◽  
Author(s):  
LAUREAN HOMORODEAN
Keyword(s):  
Magnetic Susceptibility ◽  
Relativistic Electron ◽  
Electron Gas ◽  
Electron Gases ◽  
Magnetic Susceptibilities ◽  
Electron Positron

The magnetic susceptibilities of the degenerate and nondegenerate relativistic electron gases, and of the nondegenerate electron–positron gas are presented.

scholarly journals Dispersion in a Relativistic Quantum Electron Gas. I. General Distribution Functions

1984 ◽  
Vol 37 (6) ◽  
pp. 615 ◽  
Author(s):  
Leith M Hayes ◽  
DB Melrose
Keyword(s):  
Relativistic Electron ◽  
Occupation Number ◽  
Relativistic Quantum ◽  
Electron Gas ◽  
Distribution Functions ◽  
Quantum Limit ◽  
General Distribution ◽  
Electron Positron ◽  
Quantum Electron ◽  
Plasma Dispersion

The covariant response tensor for a relativistic electron gas is calculated in two ways. One involves introducing a four-dimensional generalization of the electron-positron occupation number, and the other is a covariant generalization of a method due to Harris. The longitudinal and transverse parts are. evaluated for an isotropic electron gas in terms of three plasma dispersion functions, and the contributions from Landau damping and pair creation to the dispersion curve are identified separately. The long-wavelength limit and the non-quantum limit, with first quantum corrections, are found. The plasma dispersion functions are evaluated explicitly for a completely degenerate relativistic electron gas, and a detailed form due to Jancovici is reproduced.

Self-consistent nonlocal linear-response theory of a relativistic electron gas

2003 ◽  
Vol 67 (11) ◽  
Author(s):  
F. E. Leys ◽  
N. H. March ◽  
G. G. N. Angilella ◽  
D. Lamoen
Keyword(s):  
Relativistic Electron ◽  
Linear Response ◽  
Electron Gas ◽  
Linear Response Theory ◽  
Response Theory ◽  
Self Consistent

scholarly journals Derivation of the Quantum Vlasov Equation and Dispersion Relation of a Relativistic Electron Gas

1967 ◽  
Vol 22 (6) ◽  
pp. 869-872 ◽  
Author(s):  
D. BlSkamp
Keyword(s):  
Dispersion Relation ◽  
Relativistic Electron ◽  
Vlasov Equation ◽  
Thermal Equilibrium ◽  
Electron Gas ◽  
Quasi Equilibrium ◽  
Electron Positron ◽  
The One ◽  
Special Case ◽  
Quantum Vlasov Equation

The selfconsistent field equation (VLASOV equation) is derived for the one-particle WIGNER function of a relativistic electron-positron gas. From the linearized form we obtain the dispersion relation for any quasi-equilibrium state, which for the special case of thermal equilibrium has already been derived by TSYTOVICH 1.

scholarly journals Magnetization of degenerate and relativistic electron gas

2012 ◽  
Vol 61 (17) ◽  
pp. 179701
Author(s):  
Wang Zhao-Jun ◽  
Zhu Chun-Hua ◽  
Huo Wen-Sheng
Keyword(s):  
Relativistic Electron ◽  
Electron Gas
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