Simple and rigorous solution for the nonlinear tearing mode

Physics Letters, Section A: General, Atomic and Solid State Physics

Volumn 323, Issue 3-4, 2004, Pages 278-284

  Escande, D F ^a   Ottaviani, M ^b  

^a AIX MARSEILLE UNIVERSITÉ   (France)

^b IRFM   (France)

Author keywords

52.30.Cv; 52.35.Mw; 52.35.Py; Magnetic islands; Nonlinear asymptotic matching; Nonlinear boundary layer problems; Nonlinear tearing modes

Indexed keywords

BOUNDARY LAYERS;

52.30.CV; 52.35.MW; 52.35.PY; ASYMPTOTIC MATCHING; MAGNETIC ISLAND; NONLINEAR BOUNDARY LAYER; TEARING MODES;

MAGNETISM;

ACCURACY; ARTICLE; CALCULATION; DYNAMOMETRY; EVOLUTION; HYDRODYNAMICS; LINEAR ENERGY TRANSFER; MAGNETIC FIELD; MAGNETISM; MATHEMATICAL ANALYSIS;

EID: 1542345653     PISSN: 03759601     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.physleta.2004.02.010     Document Type: Article

References (10)

1. Furth H.P., Killeen J., Rosenbluth M.N. Phys. Fluids. 6:1963;459.
2. Rutherford P. Phys. Fluids. 16:1973;1903.
3. Biskamp D. Nonlinear Magnetohydrodynamics. 1993;Cambridge Univ. Press, Cambridge.
4. White R.B., Monticello D.A., Rosenbluth M.N., Waddell B.V. Phys. Fluids. 20:1977;800.
5. Abramovitz M., Stegun I.A. Handbook of Mathematical Functions. 1972;Dover, New York.
6. This constant was recently computed by another technique by Militello F., Porcelli F. Phys. Plasmas. 2004;. in press.
7. Carreras B., Waddell B., Hicks H. Nucl. Fusion. 19:1979;1423.
8. Guckenheimer J., Holmes P. Nonlinear Oscillations, Dynamical Systems and Bifurcations of Vector Fields. Applied Math. Series. vol. 2:1986;Springer, New York.
9. Tebaldi C., Ottaviani M. J. Plasma Phys. 62:1999;513.
10. Thyagaraja A. Phys. Fluids. 24:1981;1716.