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Computation of Equilibria of a Flowing Two-fluid in Two Dimensions

机译:二维流动双流体的平衡计算

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Two-fluid equilibria encompass more physics than the Grad-Shafranov (GS) equation for static equilibria, or even the flowing MHD model. However the two-fluid system is more complicated, and, worse yet, is a singular perturbation problem. The latter difficulty is overcome using the "nearby-fluids" ordering. A "1.5D" solution method has been used to interpret results from the TCS experiment. These results, summarized here, exhibit trends indicative of the improved stability and transport observed experimentally. An algorithm for solving 2D equilibria has been developed based on a relaxation method. The magnetic flux function, governed by the extended GS equation, is updated by successive-overrelaxation, while the toroidal field and flow components and the density are updated using a Newton-Raphson-like method.
机译:与静态平衡甚至流动的MHD模型的Grad-Shafranov(GS)方程相比,双流体平衡包含的物理性更高。然而,双流体系统更加复杂,并且更糟糕的是,它是一个奇异的摄动问题。使用“附近流体”排序可以克服后一个困难。 “ 1.5D”解决方法已用于解释TCS实验的结果。本文总结的这些结果显示出表明实验观察到的稳定性和运输性提高的趋势。基于松弛方法,已经开发了一种求解二维平衡的算法。通过连续的过松弛来更新由扩展的GS方程控制的磁通函数,同时使用类似Newton-Raphson的方法来更新环形场和流动分量以及密度。

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