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Resistive magnetohydrodynamic transport model for a reversed field pinch. II. Results

机译:反向磁场收缩的电阻磁流体动力传输模型。二。结果

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The second paper of this series presents a wide range of results and comparisons obtained by numerically solving the resistive magnetohydrodynamic marginal stability model described in paper I [Phys. Plasmas 10, 2330 (2003), preceding paper]. The topics covered include the following. Many simulations have been carried out from which it has been possible to perform a regression analysis leading to macroscopic scaling relations for tau(E) and beta(p) as functions of I, a, n, and the pinch parameter theta. The scaling relations are used to compare with data from the Madison Symmetric Torus (MST) [R.N. Dexter et al., Fusion Technol. 19, 131 (1991)] and the Reversed Field Experiment (RFX) [G. Rostagni, Fusion Eng. Des. 25, 301 (1995)], various near-analytic theoretical models, numerical simulations, and an empirical observation first pointed out by Werley concerning the "best" performance of reversed field pinch's (RFP). The present model, which represents the most comprehensive scaling relations to date, agrees reasonably well with both the limited experimental data available and full three-dimensional nonlinear simulations. It makes more accurate predictions than any of the simpler near-analytic models. Finally, a comparison is made between the projected values for nTtau in an RFP and a tokamak. The scaling is surprisingly similar although the numerical coefficient is about a factor of 30 higher (i.e., more favorable) for the tokamak. (C) 2003 American Institute of Physics. [References: 14]
机译:该系列的第二篇论文提出了广泛的结果,并通过数值求解论文I中描述的电阻性磁流体动力边际稳定性模型获得了比较结果。 Plasmas 10,2330(2003),先前的论文]。涵盖的主题包括以下内容。已经进行了许多仿真,由此可以执行回归分析,从而导致tau(E)和beta(p)的宏观比例关系作为I,a,n和收缩参数theta的函数。比例关系用于与Madison Symmetric Torus(MST)[R.N. Dexter等,Fusion Technol。 19,131(1991)]和反向场实验(RFX)[G.罗斯塔格尼(Fusion Eng)。德斯25,301(1995)]中,Werley首先指出了各种反向分析理论模型,数值模拟和经验观察,这些结果涉及反向场捏效应(RFP)的“最佳”性能。本模型代表了迄今为止最全面的比例关系,与有限的可用实验数据和完整的三维非线性模拟都相当吻合。它比任何简单的近分析模型都能做出更准确的预测。最后,在RFP和托卡马克中对nTtau的投影值进行比较。尽管对于托卡马克而言,数值系数高出约30倍(即更有利),但缩放比例却惊人地相似。 (C)2003美国物理研究所。 [参考:14]

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