Cargando…
The high-frequency finite-temperature quark dispersion relation
I calculate the dispersion relation for quarks of mass $m$ and momentum $k$ in a quark gluon plasma at temperature $T$, in the limit $m^2+k^2 \gg (gT)^2$, where $g$ is the strong coupling constant. I find three contributions to the dispersion relation: one that depends on $T$ but not $m$ or $k$, one...
Autor principal: | |
---|---|
Lenguaje: | eng |
Publicado: |
1993
|
Materias: | |
Acceso en línea: | http://cds.cern.ch/record/254162 |
_version_ | 1780885690692665344 |
---|---|
author | Seibert, David |
author_facet | Seibert, David |
author_sort | Seibert, David |
collection | CERN |
description | I calculate the dispersion relation for quarks of mass $m$ and momentum $k$ in a quark gluon plasma at temperature $T$, in the limit $m^2+k^2 \gg (gT)^2$, where $g$ is the strong coupling constant. I find three contributions to the dispersion relation: one that depends on $T$ but not $m$ or $k$, one that depends on $m$ and $T$ but not $k$, and third contribution that depends on all three (and is opposite in sign to the other two). |
id | cern-254162 |
institution | Organización Europea para la Investigación Nuclear |
language | eng |
publishDate | 1993 |
record_format | invenio |
spelling | cern-2541622020-07-23T02:48:06Zhttp://cds.cern.ch/record/254162engSeibert, DavidThe high-frequency finite-temperature quark dispersion relationParticle Physics - TheoryI calculate the dispersion relation for quarks of mass $m$ and momentum $k$ in a quark gluon plasma at temperature $T$, in the limit $m^2+k^2 \gg (gT)^2$, where $g$ is the strong coupling constant. I find three contributions to the dispersion relation: one that depends on $T$ but not $m$ or $k$, one that depends on $m$ and $T$ but not $k$, and third contribution that depends on all three (and is opposite in sign to the other two).I calculate the dispersion relation for quarks of mass $m$ and momentum $k$ in a quark gluon plasma at temperature $T$, in the limit $m~2+k~2 \gg (gT)~2$, where $g$ is the strong coupling constant. I find three contributions to the dispersion relation: one that depends on $T$ but not $m$ or $k$, one that depends on $m$ and $T$ but not $k$, and third contribution that depends on all three (and is opposite in sign to the other two).nucl-th/9310008CERN-TH-7034-93CERN-TH-7034-93oai:cds.cern.ch:2541621993 |
spellingShingle | Particle Physics - Theory Seibert, David The high-frequency finite-temperature quark dispersion relation |
title | The high-frequency finite-temperature quark dispersion relation |
title_full | The high-frequency finite-temperature quark dispersion relation |
title_fullStr | The high-frequency finite-temperature quark dispersion relation |
title_full_unstemmed | The high-frequency finite-temperature quark dispersion relation |
title_short | The high-frequency finite-temperature quark dispersion relation |
title_sort | high-frequency finite-temperature quark dispersion relation |
topic | Particle Physics - Theory |
url | http://cds.cern.ch/record/254162 |
work_keys_str_mv | AT seibertdavid thehighfrequencyfinitetemperaturequarkdispersionrelation AT seibertdavid highfrequencyfinitetemperaturequarkdispersionrelation |