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A new analysis of experimental data on olivine rheology

机译:橄榄石流变学实验数据的新分析

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We present a new statistical framework to analyze rock deformation data and determine a corresponding flow law and its uncertainty. All experimental uncertainties, including inter-run bias, are taken into account in the new formalism. Our approach is based on Bayesian statistics and is implemented by a Markov chain Monte Carlo method. We apply this approach to published data on the subsolidus deformation of synthetic olivine aggregates and try to establish experimental constraints on the rheology of Earth's upper mantle. Deformation data are interpreted on the basis of a composite flow law, which includes diffusion and dislocation creep mechanisms under both dry and wet conditions. We show that olivine rheology under wet conditions suffers major uncertainties suggesting the influence of poorly characterized parameters such as water content during deformation. Also, the pressure dependence of creep is still poorly constrained because of the lack of high-quality data under high pressures. However, our statistical analysis provides a solid framework to obtain a permissible range of flow laws constrained by the existing data, which will help geodynamic modeling with well-defined statistical bounds.
机译:我们提出了一个新的统计框架来分析岩石变形数据,并确定相应的流动规律及其不确定性。新形式主义考虑了所有实验不确定性,包括运行间偏差。我们的方法基于贝叶斯统计,并通过马尔可夫链蒙特卡洛方法实现。我们将这种方法应用于关于合成橄榄石聚集体的亚固相线形变的已公开数据,并尝试建立对地球上地幔流变学的实验约束。变形数据是根据复合流定律解释的,该定律包括在干燥和潮湿条件下的扩散和位错蠕变机理。我们表明,在潮湿条件下的橄榄石流变学具有很大的不确定性,表明变形过程中诸如水含量之类的特性不佳的参数的影响。而且,由于缺乏在高压下的高质量数据,蠕变对压力的依赖性仍然很难得到约束。但是,我们的统计分析提供了一个坚实的框架,可以获取受现有数据约束的一定范围的流动规律,这将有助于以明确定义的统计范围进行地球动力学建模。

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