Abstract
The threshold for parametric excitation of drift waves in a sheared slab geometry is calculated for a pump wave that is a standing wave along the magnetic field, using the Hasegawa-Mima nonlinearity. The shear damping is counteracted by the parametric coupling and the eigenvalue problem is solved analytically using Taylor`s strong coupling approximation. (au).
Citation Formats
Vranjes, J, and Weiland, J.
Parametric excitation of drift waves in a sheared slab geometry.
Sweden: N. p.,
1992.
Web.
Vranjes, J, & Weiland, J.
Parametric excitation of drift waves in a sheared slab geometry.
Sweden.
Vranjes, J, and Weiland, J.
1992.
"Parametric excitation of drift waves in a sheared slab geometry."
Sweden.
@misc{etde_10128035,
title = {Parametric excitation of drift waves in a sheared slab geometry}
author = {Vranjes, J, and Weiland, J}
abstractNote = {The threshold for parametric excitation of drift waves in a sheared slab geometry is calculated for a pump wave that is a standing wave along the magnetic field, using the Hasegawa-Mima nonlinearity. The shear damping is counteracted by the parametric coupling and the eigenvalue problem is solved analytically using Taylor`s strong coupling approximation. (au).}
place = {Sweden}
year = {1992}
month = {Dec}
}
title = {Parametric excitation of drift waves in a sheared slab geometry}
author = {Vranjes, J, and Weiland, J}
abstractNote = {The threshold for parametric excitation of drift waves in a sheared slab geometry is calculated for a pump wave that is a standing wave along the magnetic field, using the Hasegawa-Mima nonlinearity. The shear damping is counteracted by the parametric coupling and the eigenvalue problem is solved analytically using Taylor`s strong coupling approximation. (au).}
place = {Sweden}
year = {1992}
month = {Dec}
}