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首页> 外文期刊>Philosophical magazine: structure and properties of condensed matter >Initial stages of contact-induced plasticity in sapphire. II. Mechanisms of plasticity initiation
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Initial stages of contact-induced plasticity in sapphire. II. Mechanisms of plasticity initiation

机译:蓝宝石接触诱导可塑性的初始阶段。二。可塑性引发的机制

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Part II of the present study focuses on the yield point phenomenon, a discontinuous transition from the apparently elastic to the elastic-plastic regime for basal [C,(0001)], rhombohedral [R,( 1012) ] and prism [A, (1210) and M, (1010) ] planes of sapphire (Al2O3) under spherical contacts. The yield point mechanisms are predicted by supplementing the analysis presented in Part I with a criterion for the yield point transition. The proposed criterion accounts for the low-symmetry structure of sapphire. The resulting theoretical predictions are compared with experimental results. This comparison focuses on the effects of surface orientation and loading rates on the yield point load and on the peculiarities of yield point mechanisms, as reflected in the acoustic emission (AE) signals associated with the yield point. For the C plane, the availability of pyramidal and prism slip is expected to be a limiting factor for the yield point transition. Depending on the loading rate, either basal slip or basal twinning dominates the yield point mechanism for the M plane. For the A plane, the yield point is determined by basal slip. For the R plane, a yield point mechanism involving rhombohedral twinning combined with basal or pyramidal slip is possible. Consistent with the experimental results, the highest and the lowest yield point loads are predicted for C and R planes, respectively.
机译:本研究的第二部分着重于屈服点现象,即基底[C,(0001)],菱面体[R,(1012)]和棱柱[A,(球形接触下的蓝宝石(Al2O3)平面(1210)和M,(1010)]平面。通过用屈服点过渡的准则补充第一部分中提供的分析来预测屈服点机制。提出的标准考虑了蓝宝石的低对称结构。将所得的理论预测与实验结果进行比较。这种比较集中于表面取向和加载速率对屈服点载荷的影响以及屈服点机制的特殊性,如与屈服点相关的声发射(AE)信号所反映的那样。对于C平面,金字塔形和棱柱形滑动的可用性预计将成为屈服点过渡的限制因素。根据加载速率,基面滑移或基面孪晶会主导M平面的屈服点机制。对于A平面,屈服点由基础滑移确定。对于R平面,涉及菱面体孪晶结合基面或棱锥滑移的屈服点机制是可能的。与实验结果一致,分别针对C和R平面预测了最高和最低屈服点载荷。

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