首页> 外文期刊>Journal of geophysical research. Solid earth: JGR >Diffusion Creep and Grain Growth in Forsterite+20 vol% Enstatite Aggregates: 1. High-Resolution Experiments and Their Data Analyses
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Diffusion Creep and Grain Growth in Forsterite+20 vol% Enstatite Aggregates: 1. High-Resolution Experiments and Their Data Analyses

机译:扩散蠕变和谷物生长在Forsterite + 20体积%的山牙石聚集体:1。高分辨率实验及其数据分析

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We conducted uniaxial compression and grain growth experiments on fine-grained (1m) forsterite +20vol% enstatite aggregates. Based on analyses of the sensitivity of the strain rate as a function of stress, we find power law creep at low stress, Newtonian creep at intermediate stress, and again power law creep at high stress, which correspond to interface-controlled diffusion creep, grain boundary diffusion (Coble) creep, and a dislocation-controlled process, respectively. The creep rate of these samples is well expressed by a combination of strain rates of these three mechanisms where interface-controlled and Coble creep rates are combined as series-sequential processes, while the rate of the dislocation process is added with them as a parallel-concurrent process. Mechanical data collected continuously during the application of a constant load but while slowly changing temperature were decomposed into data for every 1 degrees C, which allowed consideration of 600 mechanical data points from 1054 to 1370 degrees C. The data were analyzed using Bayesian statistics implementing a Markov chain Monte Carlo method imposed on the above constitutive equation, resulting in the best fit flow law parameters for interface-controlled and Coble creep. Samples were annealed for 500hr at various temperatures. A comparison of the final grain sizes as a function of temperature on an Arrhenius plot resulted in an activation energy for grain growth similar to that observed for grain boundary diffusion during Coble creep of these materials.
机译:我们对细粒(1M)流体+ 20VOL%的山胺酸盐聚集体进行了单轴压缩和晶粒生长实验。基于作为应力函数的应变率敏感性的分析,我们在低应力下发现电力法蠕变,牛顿蠕变处于中间应力,再次在高应力下蠕变,对应于界面控制的扩散蠕变,晶粒边界扩散(叠码)蠕变和脱位控制过程。这些样品的蠕变率通过这些三种机制的应变率的组合来表示,其中界面控制和脱铬速率与串联顺序过程组合,而脱位过程的速率将作为平行添加并发进程。在施加恒定负荷期间连续收集的机械数据,但是在缓慢变化的温度下被分解为每1℃的数据,这允许考虑到1054至1370摄氏度的600个机械数据点。使用贝叶斯统计分析数据实施施加在上述本构体方程上的马尔可夫链蒙特卡罗方法,导致界面控制和碎屑的最佳拟合流法参数。在各种温度下退火样品500小时。最终晶粒尺寸的比较作为Arrhenius图的温度的函数,导致晶粒生长的激活能量类似于在这些材料的纤维蠕变期间观察到的晶界扩散。

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