通过空间和时间对动态地形的观测估计

M. Hoggard, J. Austermann, C. Randel, S. Stephenson
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引用次数: 13

摘要

地球的地幔在百万年的时间尺度上经历对流,热量从深处传递到地表。虽然这种流动长期以来一直与驱动板块构造和超大陆旋回的大规模水平力联系在一起,但地质学家越来越多地认识到岩石记录中通过瞬态垂直运动产生的对流特征,即所谓的“动态地形”。地形的一个重要组成部分是由岩石圈均衡支撑的,岩石圈热结构的变化有时也包括在动力地形的定义中。一个额外的分量来自底层对流地幔内的活跃流动,这一过程导致了长度范围从10,000公里到500公里不等的动态地形,典型振幅为±1公里。短暂的抬升和下沉事件通常是缓慢的,但可能以500米/迈r的速度演变,周期短至~3迈r,导致地质记录的周期性覆盖,从而导致复杂的解释挑战。尽管存在这些困难,但越来越多的观测和计算研究强调了动力地形在板内岩浆作用、沉积地层学、景观演化、古海岸线、海洋环流模式和冰盖稳定性等领域的重要作用。本文简要概述了我们目前对这一主题的理解,并探讨了从不同对流状态下地幔对流的简单三维数值模拟中可以获得的一些基本见解。我们总结了一套用于估计动态地形的观测技术,最后提出了一些关键的未解问题,以激发辩论和启发未来的研究。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Observational estimates of dynamic topography through space and time
Earth's mantle undergoes convection on million-year timescales as heat is transferred from depth to the surface. Whilst this flow has long been linked to the large-scale horizontal forces that drive plate tectonics and supercontinent cycles, geologists are increasingly recognising the signature of convection through transient vertical motions in the rock record, known as "dynamic topography". A significant component of topography is supported by lithospheric isostasy, and changes in lithospheric thermal structure are sometimes included in the definition of dynamic topography. An additional component arises from active flow within the underlying convecting mantle, and this process causes dynamic topography that has lengthscales varying from 10,000 km down to 500 km and typical amplitudes of ±1 km. Transient uplift and subsidence events are often slow, but might evolve at rates as fast as 500 m/Myr over cycles as short as ~3 Myr, leading to periodic overwriting of the geological record that results in complex interpretational challenges. Despite these difficulties, a growing number of observational and computational studies have highlighted the important role of dynamic topography in fields as diverse as intraplate magmatism, sedimentary stratigraphy, landscape evolution, paleo-shorelines, oceanic circulation patterns, and ice sheet stability. This review provides a brief overview of our current understanding of the topic and explores some basic insights that can be gained from simple three-dimensional numerical simulations of mantle convection under different convective regimes. We summarise a suite of observational techniques used to estimate dynamic topography, and finish by laying out some key unanswered questions to stimulate debate and inspire future studies.
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