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Riemannian geometry of twisted magnetic flux tubes in almost helical plasma flows

机译:几乎螺旋等离子体流中扭曲磁通量管的黎曼几何

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摘要

Riemannian geometry of curves applied recently by Ricca [Fluid Dyn. Res 36, 319 (2005)] in the case of inflectional disequilibrium of twisted magnetic flux tubes is used here to compute the magnetic helicity force-free field case. Here the application of Lorentz force-free to the magnetic flux tube in tokamaks allows one to obtain an equation that generalizes the cylindrical tokamak equation by a term that contains the curvature of the magnetic flux tube. Another example of the use of the magnetic flux tube is done by taking the electron magnetohydrodynamics (MHD) fluid model (EMHD) of plasma physics that allows one to compute the velocity of the fluid in helical and almost helical flows in terms of the Frenet torsion of thin magnetic flux tubes. The cases of straight and curved twisted tubes are examined. Second-order effects on the Frenet torsion arise on the poloidal component of the magnetic field, while curvature effects appear in the toroidal component. The magnetic fields are computed in terms of the penetration depth used in superconductors. The ratio between poloidal and toroidal components of the magnetic field depends on the torsion and curvature of the magnetic flux tube. It is shown that the rotation of the almost helical plasma flow contributes to the twist of the magnetic flux tube through the total Frenet torsion along the tube. (c) 2006 American Institute of Physics.
机译:里卡(Ricca)[Fluid Dyn。 [Res 36,319(2005)]中使用了扭曲的磁通量管的拐点不平衡的情况来计算无磁螺旋力的情况。在这里,在托卡马克中将无洛伦兹力施加到磁通量管上可以使人们得到一个方程,该方程通过包含磁通量管曲率的项来推广圆柱托卡马克方程。磁通管使用的另一个示例是通过采用等离子体物理学的电子磁流体动力学(MHD)流体模型(EMHD)来完成的,该模型允许人们根据Frenet扭转来计算螺旋和几乎螺旋流中的流体速度薄的磁通管。检查直管和弯曲管的情况。对Frenet扭转的二阶效应出现在磁场的极向分量上,而曲率效应出现在环形分量中。根据超导体中使用的穿透深度来计算磁场。磁场的极性和环形分量之比取决于磁通量管的扭转和曲率。结果表明,几乎螺旋的等离子体流的旋转通过沿管的总Frenet扭转而有助于磁通管的扭曲。 (c)2006年美国物理研究所。

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