Abstract
We study the equilibration of fermion system with the help of both linear and non-linear master equations which are originated from the extended time-dependent Hartree-Fock equation of motion. We show how the non-linear master equation for nucleon occupation number transforms into the Navier-Stokes type of one dimensional equation for non-stationary flow of a compressible and viscous fluid. Physical consequences of these equations are investigated by providing illustrative examples.
Citation Formats
Jang, S.
Interpretation of Fermion system equilibration by energy fluid motion.
France: N. p.,
1990.
Web.
Jang, S.
Interpretation of Fermion system equilibration by energy fluid motion.
France.
Jang, S.
1990.
"Interpretation of Fermion system equilibration by energy fluid motion."
France.
@misc{etde_10115696,
title = {Interpretation of Fermion system equilibration by energy fluid motion}
author = {Jang, S}
abstractNote = {We study the equilibration of fermion system with the help of both linear and non-linear master equations which are originated from the extended time-dependent Hartree-Fock equation of motion. We show how the non-linear master equation for nucleon occupation number transforms into the Navier-Stokes type of one dimensional equation for non-stationary flow of a compressible and viscous fluid. Physical consequences of these equations are investigated by providing illustrative examples.}
place = {France}
year = {1990}
month = {Dec}
}
title = {Interpretation of Fermion system equilibration by energy fluid motion}
author = {Jang, S}
abstractNote = {We study the equilibration of fermion system with the help of both linear and non-linear master equations which are originated from the extended time-dependent Hartree-Fock equation of motion. We show how the non-linear master equation for nucleon occupation number transforms into the Navier-Stokes type of one dimensional equation for non-stationary flow of a compressible and viscous fluid. Physical consequences of these equations are investigated by providing illustrative examples.}
place = {France}
year = {1990}
month = {Dec}
}