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Implication of the lopsided growth for the viscosity of Earth's inner core

机译:偏心生长对地球内芯粘度的影响

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A particular mode of convection, called translation, has recently been put forward as an important mode of inner core dynamics because this mechanism is able to explain the observed east-west asymmetry of P-wave velocity and attenuation (Monnereau et al., 2010). Translation is a particular solution to Navier-Stokes equation with permeable boundary conditions, but depending on the viscosity of the solid core, modes with higher spherical harmonics degree can develop. At low viscosity, these modes can be dominant and dissipate the degree l=1 of thermal heterogeneities. Hence, a viscosity threshold may be expected below which translation cannot take place, thereby constraining the viscosity of iron at inner core conditions. Using a hybrid finite-difference spherical harmonics Navier-Stokes solver, we investigate here the interplay between translation and convection in a 3D spherical model with permeable boundary conditions. Our numerical simulations show the dominance of pure translation for viscosities of the inner core higher than 4 x 10~(18) Pa s. Translation is almost completely hampered by convective motions for viscosities lower than 10~(17) Pa s and the phase change becomes an almost impermeable boundary. Between these values, a well developed circulation at the harmonic degree l = 1 persists, but composed of localized cold downwellings, a passive upward flow taking place on the opposite side (the melting side). Such a convective structure remains compatible with the seismic asymmetry.
机译:最近提出了一种特殊的对流模式,称为平移,作为内核动力学的一种重要模式,因为这种机制能够解释观测到的东西向波速和衰减的不对称性(Monnereau等,2010)。 。平移是具有可渗透边界条件的Navier-Stokes方程的一种特殊解决方案,但是根据实心核的粘度,可以开发具有更高球谐度的模式。在低粘度下,这些模式可能占主导地位,并消除了热异质性的程度l = 1。因此,可以预期粘度阈值,在该粘度阈值以下不能发生平移,从而限制铁在内核条件下的粘度。我们使用混合有限差分球谐Navier-Stokes求解器,在具有可渗透边界条件的3D球面模型中研究平移和对流之间的相互作用。我们的数值模拟表明,内核粘度高于4 x 10〜(18)Pa s时,纯平移占主导地位。低于10〜(17)Pa s的粘度,对流运动几乎完全阻碍了平移,相变成为几乎不可渗透的边界。在这些值之间,仍会保持谐波度为l = 1的发达循环,但由局部冷降流组成,在相对侧(熔融侧)发生被动向上流动。这种对流结构与地震非对称性保持兼容。

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