Abstract
The transport coefficients (thermal conductivity, shear and bulk viscosities) of symmetric nuclear matter and neutron matter are calculated in the Walecka model with a Boltzmann-Uehling-Uhlenbeck collision term by means of a Chapman-Enskog expansion in first order. The order of magnitude of the influence of collective effects induced by the presence of the mean {sigma} and {omega} fields on these coefficients is evaluated. (orig.). 9 figs.
Citation Formats
Mornas, L.
Collective effects on transport coefficients of relativistic nuclear matter. Pt. 2. BUU collision term.
Germany: N. p.,
1993.
Web.
Mornas, L.
Collective effects on transport coefficients of relativistic nuclear matter. Pt. 2. BUU collision term.
Germany.
Mornas, L.
1993.
"Collective effects on transport coefficients of relativistic nuclear matter. Pt. 2. BUU collision term."
Germany.
@misc{etde_10123811,
title = {Collective effects on transport coefficients of relativistic nuclear matter. Pt. 2. BUU collision term}
author = {Mornas, L}
abstractNote = {The transport coefficients (thermal conductivity, shear and bulk viscosities) of symmetric nuclear matter and neutron matter are calculated in the Walecka model with a Boltzmann-Uehling-Uhlenbeck collision term by means of a Chapman-Enskog expansion in first order. The order of magnitude of the influence of collective effects induced by the presence of the mean {sigma} and {omega} fields on these coefficients is evaluated. (orig.). 9 figs.}
place = {Germany}
year = {1993}
month = {Apr}
}
title = {Collective effects on transport coefficients of relativistic nuclear matter. Pt. 2. BUU collision term}
author = {Mornas, L}
abstractNote = {The transport coefficients (thermal conductivity, shear and bulk viscosities) of symmetric nuclear matter and neutron matter are calculated in the Walecka model with a Boltzmann-Uehling-Uhlenbeck collision term by means of a Chapman-Enskog expansion in first order. The order of magnitude of the influence of collective effects induced by the presence of the mean {sigma} and {omega} fields on these coefficients is evaluated. (orig.). 9 figs.}
place = {Germany}
year = {1993}
month = {Apr}
}