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Investigation of the relationship between work done during indentation and the hardness and Young's modulus obtained by indentation testing

机译:研究压痕过程中的功与通过压痕测试获得的硬度和杨氏模量之间的关系

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摘要

Existing indentation models (both analytical models and numerical analysis) show a linear relation between δ{sub}r/δ{sub}m and H/E{sub}r, where δ{sub}r and δ{sub}m are the residual depth and maximum depth, and Et and H are the reduced Young's modulus and hardness of the test material, respectively. However, in this paper it is shown that the relationship between δ{sub}r/δ{sub}m and H/E{sub}r is actually nonlinear. Based on the analysis by Oliver and Pharr, a new relationship between δ{sub}r/δ{sub}m and HIE{sub}r has been derived in different ways without any additional assumptions and verified by finite element analysis for a range of bulk materials. Further, with the aid of finite element simulations a new relationship between the irreversible work over total work and hardness over Young's modulus for materials with different work hardening behaviour has been derived which shows excellent agreement with experimental observations.
机译:现有的压痕模型(分析模型和数值分析)均显示出δ{sub} r /δ{sub} m与H / E {sub} r之间的线性关系,其中δ{sub} r和δ{sub} m为残余深度和最大深度,以及Et和H分别是测试材料的降低的杨氏模量和硬度。但是,本文表明δ{sub} r /δ{sub} m与H / E {sub} r之间的关系实际上是非线性的。根据Oliver和Pharr的分析,在没有任何其他假设的情况下,δ{sub} r /δ{sub} m和HIE {sub} r之间的新关系已经以不同的方式推导并通过有限元分析对一系列散装材料。此外,借助有限元模拟,得出了具有不同加工硬化行为的材料的不可逆功对总功的影响与杨氏模量的硬度之间的新关系,这与实验观察结果非常吻合。

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