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Study about indentation with pyramidal indenter based on ball indenting theory (1st, theoretical equation of ultramicro indentation)

机译:有关 研究 基于 球 缩进 理论 锥体 压 压痕 ( 1, 超微 压痕 的 理论方程 )

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By the investigation about hardness experiments with conical and pyramidal indenters studied until now, it is known that the indentation processes with a triangular pyramidal indenter having obtuse apex angle are equivalent to that with a hallindenter having non-initial elastic contact between an indenter and a specimen. Next, the ultra-micro indentation experiments [maximum indenters 's load: 98 mN - 9.8 mN] are carried out with Berkovich indenter to the standard hardness block of HMV 100(brass) and HMV 700(steel). It is shown that the exponent of unloading(recovery) curve is equal to that of the hall indenter. And the geometrical relationships between indentation and triangular impression are established. Furthermore, the new concept isintroduced that the indentation processes with a triangular pyramidal indenter correspond to that of the hall indenter using the corresponding hall's indentation processes. As a result, the theoretical equation of ultra-micro indentation is deduced.Finally, the validity of this theoretical equation is discussed.
机译:通过研究锥形和金字塔内压在锥形和金字塔内压在现在的研究中,已知具有具有钝顶角的三角形金字塔凹入的压痕过程等同于具有在压头和样本之间的非初始弹性接触的Lablindenter 。接下来,用Berkovich IndEnter对HMV 100(黄铜)和HMV 700(钢)的标准硬度块进行超微微压痕实验[最大压头负载:98mN - 9.8mN]。结果表明,卸载(恢复)曲线的指数等于Hall Indenter的指数。建立了压痕和三角形印象之间的几何关系。此外,新概念介绍了具有三角形金字塔内压痕的压痕过程对应于使用相应的大厅的凹口过程的大厅压痕。结果,推导出超微微压痕的理论方程。最后,讨论了该理论方程的有效性。

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