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首页> 外文期刊>Izvestiya. Physics of the solid earth >The mantle convection model with non-Newtonian rheology and phase transitions: The flow structure and stress fields
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The mantle convection model with non-Newtonian rheology and phase transitions: The flow structure and stress fields

机译:具有非牛顿流变和相变的地幔对流模型:流场和应力场

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The mantle convection model with phase transitions, non-Newtonian viscosity, and internal heat sources is calculated for two-dimensional (2D) Cartesian geometry. The temperature dependence of viscosity is described by the Arrhenius law with a viscosity step of 50 at the boundary between the upper and lower mantle. The viscosity in the model ranges within 4.5 orders of magnitude. The use of the non-Newtonian rheology enabled us to model the processes of softening in the zone of bending and subduction of the oceanic plates. The yield stress in the model is assumed to be 50 MPa. Based on the obtained model, the structure of the mantle flows and the spatial fields of the stresses sigma (xz) and sigma (xx) in the Earth's mantle are studied. The model demonstrates a stepwise migration of the subduction zones and reveals the sharp changes in the stress fields depending on the stage of the slab detachment. In contrast to the previous model (Bobrov and Baranov, 2014), the self-consistent appearance of the rigid moving lithospheric plates on the surface is observed. Here, the intense flows in the upper mantle cause the drift and bending of the top segments of the slabs and the displacement of the plumes. It is established that when the upwelling plume intersects the boundary between the lower and upper mantle, it assumes a characteristic two-level structure: in the upper mantle, the ascending jet of the mantle material gets thinner, whereas its velocity increases. This effect is caused by the jump in the viscosity at the boundary and is enhanced by the effect of the endothermic phase boundary which impedes the penetration of the plume material from the lower mantle to the upper mantle. The values and distribution of the shear stresses sigma (xz) and superlithostatic horizontal stresses sigma (xx) are calculated. In the model area of the subducting slabs the stresses are 60-80 MPa, which is by about an order of magnitude higher than in the other mantle regions. The character of the stress fields in the transition region of the phase boundaries and viscosity step by the plumes and slabs is analyzed. It is established that the viscosity step and endothermic phase boundary at a depth of 660 km induce heterogeneities in the stress fields at the upper/lower mantle boundary. With the assumed model parameters, the exothermic phase transition at 410 km barely affects the stress fields. The slab regions manifest themselves in the stress fields much stronger than the plume regions. This numerically demonstrates that it is the slabs, not the plumes that are the main drivers of the convection. The plumes partly drive the convection and are partly passively involved into the convection stirred by the sinking slabs.
机译:对于二维(2D)笛卡尔几何,计算了具有相变,非牛顿粘度和内部热源的地幔对流模型。粘度的温度依赖性由阿伦尼乌斯定律描述,在上地幔和下地幔之间的边界处的粘度阶跃为50。模型中的粘度在4.5个数量级内。非牛顿流变学的使用使我们能够对海洋板块弯曲和俯冲区域的软化过程进行建模。模型中的屈服应力假定为50 MPa。基于获得的模型,研究了地幔流的结构以及地幔中应力sigma(xz)和sigma(xx)的空间场。该模型演示了俯冲带的逐步迁移,并揭示了取决于平板分离阶段的应力场的急剧变化。与先前的模型(Bobrov和Baranov,2014)相比,观察到了刚性运动岩石圈板在表面上的自洽外观。在此,上地幔中的强烈流动导致平板顶部的漂移和弯曲以及羽流的位移。可以确定的是,当上升流与上,下地幔之间的边界相交时,它呈现出特征性的两级结构:在上地幔中,地幔物质的上升射流变薄,而其速度增加。该效应是由边界处的粘度跃变引起的,并且由于吸热相边界的作用而增强,该吸热相界阻止了羽状物从下地幔到上地幔的渗透。计算了剪切应力sigma(xz)和超静态水平应力sigma(xx)的值和分布。在俯冲板的模型区域中,应力为60-80 MPa,比其他地幔区域高约一个数量级。分析了羽状流和板流在相界和粘度阶跃过渡区的应力场特征。可以确定,在660 km深度处的粘度阶跃和吸热相边界会在上/下地幔边界的应力场中引起异质性。使用假定的模型参数,在410 km处的放热相变几乎不会影响应力场。平板区域在应力场中的表现比羽状区域要强得多。这从数字上证明了对流的主要驱动力是平板,而不是羽状流。羽流部分地驱动对流,并部分地被动地参与下沉平板搅动的对流。

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