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Anderson localization of ballooning modes, quantum chaos and the stability of compact quasiaxially symmetric stellarators

机译:气球模式,量子混沌和紧凑型准轴对称恒星的稳定性的Anderson局域化

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The radially local magnetohydrodynamic (MHD) ballooning stability of a compact, quasiaxially symmetric stellarator (QAS), is examined just above the ballooning beta limit with a method that can lead to estimates of global stability. Here MHD stability is analyzed through the calculation and examination of the ballooning mode eigenvalue isosurfaces in the 3-space (s,alpha,theta(k)); s is the edge normalized toroidal flux, alpha is the field line variable, and theta(k) is the perpendicular wave vector or ballooning parameter. Broken symmetry, i.e., deviations from axisymmetry, in the stellarator magnetic field geometry causes localization of the ballooning mode eigenfunction, and gives rise to new types of nonsymmetric eigenvalue isosurfaces in both the stable and unstable spectrum. For eigenvalues far above the marginal point, isosurfaces are topologically spherical, indicative of strong "quantum chaos." The complexity of QAS marginal isosurfaces suggests that finite Larmor radius stabilization estimates will be difficult and that fully three-dimensional, high-n MHD computations are required to predict the beta limit. (C) 2002 American Institute of Physics. [References: 27]
机译:紧凑,准轴对称恒星(QAS)的径向局部磁流体动力学(MHD)膨胀稳定性通过一种可导致整体稳定性估算的方法进行了检验,刚好在膨胀β极限以上。在这里,MHD稳定性是通过计算和检查3维空间(s,alpha,theta(k))中的膨胀模式特征值等值面来分析的; s是边缘归一化的环形通量,alpha是场线变量,theta(k)是垂直波矢量或膨胀参数。恒星器磁场几何形状中的对称性破裂,即偏离轴对称性,导致了气球模式特征函数的局部化,并在稳定和不稳定频谱中产生了新型的非对称特征值等值面。对于远高于边缘点的特征值,等值面在拓扑上为球形,表示强烈的“量子混沌”。 QAS边缘等值面的复杂性表明,有限的拉莫尔半径稳定化估计将非常困难,并且需要完整的三维高n MHD计算才能预测β极限。 (C)2002美国物理研究所。 [参考:27]

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