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Analytic scaling laws in planetary dynamo models

机译:行星发电机模型中的分析缩放法律

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Numerical models of planetary MHD dynamos have led to many advances in the last twenty years. However, the accessible parameter space of these models is somewhat limited due to computational constraints. A number of numerically based scaling laws have been proposed, but it has been difficult to reliably confirm them from the simulation data alone. Since these scaling laws have to be used to extend the numerical models into the planetary parameter regime, getting correct scalings is an important issue. Here some possible balances between the relevant terms in the dynamo equations are considered, and a number of different known and new scaling laws are proposed and justified from analytical point of view. Some of these laws are compatible with the widely known Christensen and Aubert (Geophys. J. Int. 2006, 166) scaling for the magnetic field strength. Plausible estimates of the typical values of the important quantities in the Earth's core and other Terrestrial planets are made, and the extent to which the various scaling laws are consistent with these estimates is discussed.
机译:行星MHD发电机的数值模型导致了过去二十年的许多进展。然而,由于计算约束,这些模型的可访问参数空间有些有限。已经提出了许多基于数值的缩放法律,但是难以单独地从模拟数据中可靠地确认它们。由于这些缩放法则必须用于将数值模型扩展到行星参数方案中,因此获得正确的缩放是一个重要问题。这里考虑了发电机方程中的相关术语之间的一些可能的余额,并提出了许多不同的已知和新的缩放法律,并从分析的角度辩护。其中一些法律与广泛着名的Christensen和Aubert(Geophys。J.Int.2006,166)兼容磁场强度。讨论了地球核心和其他地球行星中重要数量的典型值的合理估计,以及各种缩放法律与这些估计的程度一致。

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