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Lower and upper bounds on the energy of braided magnetic fields

机译:编织磁场能量下限和上限

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Let B be a class of topologically equivalent regular magnetic fields occupying a cylindrical domain of axis Oz and produced by ideal MHD deformations of the uniform field B_0z, and let B_(ff) ? B be constituted of the fields of B which are force-free. We derive topological lower and upper bounds on the energy of the fields in B and in B_(ff) , respectively. We also establish new formulae for the field line helicity and the relative magnetic helicity of the fields in B, and give a sufficient criterion of ideal MHD linear stability for the fields in B_(ff) .
机译:让B成为一类拓扑上等同的常规磁场占据轴盎司的圆柱形域,并通过均匀场B_0z的理想MHD变形产生,让B_(FF)? B由B的田地构成,这是强迫的。我们分别在B和B_(FF)中的田地的能量上获得拓扑下限和上限。我们还建立了B型磁场的现场线螺旋和相对磁螺旋的新公式,并为B_(FF)中的田地提供了足够的理想MHD线性稳定性标准。

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