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Influence of stochastic magnetic fields on relativistic electrons

机译:随机磁场对相对论电子的影响

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The relativistic motion of test particles in stochastic magnetic fields is investigated. Guiding-centre motion is analysed in relativistic invariant form for toroidal geometry. Including stochastic magnetic field components, a symmetric Hamiltonian mapping technique, leading to a 4-dimensional iteration procedure, is developed. In general, an external electric field and a time-dependence of the magnetic field perturbations are allowed for. Break-up of drift surfaces is demonstrated via Poincare plots. The latter are analysed in detail for increasing (relativistic) kinetic energies of the particles. The dependence of the escape rates on the kinetic energy is calculated and compared with the escape rates for field lines. The non-relativistic limit of the model is derived. Quantitative results for the magnetic perturbations in a dynamic ergodic divertor of the TEXTOR experiment are shown, and predictions for runaway electrons are compared with experiments.
机译:研究了测试粒子在随机磁场中的相对论运动。以相对论不变形式分析环形几何体的引导中心运动。包括随机磁场分量在内的对称哈密顿映射技术得到了发展,该技术导致了4维迭代过程。通常,允许外部电场和磁场扰动的时间依赖性。通过庞加莱图证明了漂移表面的破裂。详细分析了后者,以增加颗粒的(相对论)动能。计算逃逸率对动能的依赖性,并将其与场线的逃逸率进行比较。推导了模型的非相对论极限。显示了TEXTOR实验的动态遍历偏滤器中磁扰动的定量结果,并将失控电子的预测与实验进行了比较。

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