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KINK LIKE INSTABILITY IN ELECTRON-MAGNETOHYDRODYNAMICS

机译:扭结就像电子 - 磁流体动力学中的不稳定

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Earlier linear and 2-dimensional nonlinear studies on a sheared electron current channel at fast electron time scales have shown the existence of unstable sausage like perturbations which lead to partial stopping of electron flow and formation of coherent structures in nonlinear stage. In this work a complete three dimensional linearized perturbation analysis is carried out for the shear flow configuration. It is shown that the instability criterion in this case is much more relaxed than for the earlier two dimensional modes and results in a considerable enhancement of the domain of unstable modes in the wave number space. Based on the increased number of unstable modes and the relaxation of the two dimensional constraint of the existence of two non dissipative square invariants it can be argued that the three dimensional case would lead to a turbulent state, which may cause effective anomalous damping of the electron flow.
机译:在快速电子时间尺度上的剪切电子电流通道上的早期线性和二维非线性研究表明存在不稳定的香肠,如扰动,这导致电子流动的局部停止和非线性阶段中的相干结构的形成。 在这项工作中,为剪切流配置进行了完整的三维线性化扰动分析。 结果表明,这种情况下的不稳定性标准比之前的二维模式更加放松,并且导致波数空间中不稳定模式的域的相当大的增强。 基于增加的不稳定模式数量的增加和两个不耗散方形不变的两个尺寸约束的放宽,可以认为三维壳体会导致湍流状态,这可能导致电子的有效异常阻尼 流动。

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