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Equilibrium Reconstruction on the Large Helical Device

机译:大螺旋装置上的均衡重建

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Equilibrium reconstruction, is commonly applied to axisymmetric toroidal devices. Recent advances in computational power and equilibrium codes have allowed for reconstructions of three-dimensional fields in stellarators and heliotrons. [1] We present the first reconstructions of finite beta discharges in the Large Helical* Device (LHD).The plasma boundary and magnetic axis are constrained by the pressure profile from "Thomson scattering. This results in a calculation of plasma beta without a-priori, assumptions of the equipartition of energy between species. Saddle loop arrays place additional constraints on the equilibrium. These reconstruction utilize STELLOPT, which calls VMEC. The VMEC equilibrium code assumes good nested flux surfaces. Reconstructed magnetic fields are fed into the PIES code which relaxes this constraint allowing for the examination of the effect of islands and stochastic regions on the magnetic measurements.
机译:平衡重建,通常应用于轴对称环形装置。计算能力和均衡码的最近进步已经允许在螺旋液和黑卵石中的三维领域的重建。 [1]我们介绍了大螺旋螺旋*装置(LHD)中的有限β放电的第一个重建。等离子体边界和磁轴受到“汤姆森散射的压力曲线”。这导致在没有A的情况下计算等离子体β先验,物种之间的能量常量的假设。鞍循环阵列将额外的约束放在均衡上。这些重建利用Stellopt来电来电,呼叫VMEC。VMEC均衡代码呈现出良好的嵌套通量曲面。将重建的磁场送入PIES代码中放松这种约束,允许检查岛屿和随机区域对磁测量的影响。

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