Abstract
A systematic numerical study of the nonlinear saturation of double tearing modes has revealed the existence of oscillatory solutions which bifurcate from a stationary nonlinear solution. (author) 15 refs.
Berroukeche, M;
Maschke, E K;
[1]
Saramito, B
[2]
- Association Euratom-CEA Cadarache, 13 - Saint-Paul-lez-Durance (France). Dept. de Recherches sur la Fusion Controlee
- Clermont-Ferrand-2 Univ. Blaise Pascal, 63 - Aubiere (France). Dept. de Mathematique Appliquee
Citation Formats
Berroukeche, M, Maschke, E K, and Saramito, B.
Nonlinear evolution of the double tearing instability.
France: N. p.,
1998.
Web.
Berroukeche, M, Maschke, E K, & Saramito, B.
Nonlinear evolution of the double tearing instability.
France.
Berroukeche, M, Maschke, E K, and Saramito, B.
1998.
"Nonlinear evolution of the double tearing instability."
France.
@misc{etde_10147078,
title = {Nonlinear evolution of the double tearing instability}
author = {Berroukeche, M, Maschke, E K, and Saramito, B}
abstractNote = {A systematic numerical study of the nonlinear saturation of double tearing modes has revealed the existence of oscillatory solutions which bifurcate from a stationary nonlinear solution. (author) 15 refs.}
place = {France}
year = {1998}
month = {Jan}
}
title = {Nonlinear evolution of the double tearing instability}
author = {Berroukeche, M, Maschke, E K, and Saramito, B}
abstractNote = {A systematic numerical study of the nonlinear saturation of double tearing modes has revealed the existence of oscillatory solutions which bifurcate from a stationary nonlinear solution. (author) 15 refs.}
place = {France}
year = {1998}
month = {Jan}
}