Numerical bifurcation study of a nonlinear current sheet model

A. Schröer; T. Neukirch; M. Kiessling; M. Hesse; K. Schindler

doi:10.1063/1.870554

Numerical bifurcation study of a nonlinear current sheet model

A. Schröer, T. Neukirch, M. Kiessling, M. Hesse, K. Schindler

School of Arts and Sciences, Mathematics

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Abstract

Results are presented of a numerical investigation of the strongly nonlinear bifurcation properties of an isothermal current sheet model which has previously been investigated in the weakly nonlinear regime by analytical methods. With the method used, the linear stability of the bifurcating branch is also checked. The results have applications in the stability of plasma systems with current sheets, e.g., the Earth's magnetotail or solar coronal arcades.

Original language	English (US)
Pages (from-to)	213-215
Number of pages	3
Journal	Physics of Plasmas
Volume	1
Issue number	1
DOIs	https://doi.org/10.1063/1.870554
State	Published - 1994

All Science Journal Classification (ASJC) codes

Condensed Matter Physics

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10.1063/1.870554

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title = "Numerical bifurcation study of a nonlinear current sheet model",

abstract = "Results are presented of a numerical investigation of the strongly nonlinear bifurcation properties of an isothermal current sheet model which has previously been investigated in the weakly nonlinear regime by analytical methods. With the method used, the linear stability of the bifurcating branch is also checked. The results have applications in the stability of plasma systems with current sheets, e.g., the Earth's magnetotail or solar coronal arcades.",

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AU - Schröer, A.

AU - Neukirch, T.

AU - Kiessling, M.

AU - Hesse, M.

AU - Schindler, K.

PY - 1994

Y1 - 1994

N2 - Results are presented of a numerical investigation of the strongly nonlinear bifurcation properties of an isothermal current sheet model which has previously been investigated in the weakly nonlinear regime by analytical methods. With the method used, the linear stability of the bifurcating branch is also checked. The results have applications in the stability of plasma systems with current sheets, e.g., the Earth's magnetotail or solar coronal arcades.

AB - Results are presented of a numerical investigation of the strongly nonlinear bifurcation properties of an isothermal current sheet model which has previously been investigated in the weakly nonlinear regime by analytical methods. With the method used, the linear stability of the bifurcating branch is also checked. The results have applications in the stability of plasma systems with current sheets, e.g., the Earth's magnetotail or solar coronal arcades.

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Numerical bifurcation study of a nonlinear current sheet model

Abstract

All Science Journal Classification (ASJC) codes

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