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首页> 外文期刊>Modelling and simulation in materials science and engineering >Geometry and bluntness tip effects on elastic-plastic behaviour during nanoindentation of fused silica: Experimental and FE simulation
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Geometry and bluntness tip effects on elastic-plastic behaviour during nanoindentation of fused silica: Experimental and FE simulation

机译:几何形状和钝度尖端对熔融石英纳米压痕过程中弹塑性行为的影响:实验和有限元模拟

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摘要

A procedure to develop a true geometric finite element (FE) model of a Berkovich indenter using fused silica as a reference material is proposed. 2D and 3D models of the indenter tip were evaluated based on the delimiting factors such as the indenter true geometry, elastic modulus, yield stress and hardening modulus, and compared with the experimental results. The true geometry of the Berkovich indenter paying special attention to the tip end was determined by a non-linear regression of the indentation data at small indentation depths using the equation of a sphere, and by image analysis of AFM micrographs. The tip bluntness was described with a so-called rounding radius and incorporated into the 3D FE model, which was in fact the most important parameter considered for a better representation of the load-displacement curves obtained experimentally. The advantages of using 3D models instead of 2D models are described and discussed here. Finally, different methods were usedto determine the yield stress of fused silica, including the analysis of the load-penetration data transformed to 'stress-strain' indentation curve as well as by the analysis of the von Mises equivalent stress distribution obtained with the 3D FE models. The results show that the yield stress of fused silica is 4.5-4.6 GPa.
机译:提出了一种使用熔融石英作为参考材料开发Berkovich压头的真实几何有限元(FE)模型的程序。根据压头的真实几何形状,弹性模量,屈服应力和硬化模量等限制因素,对压头的2D和3D模型进行了评估,并与实验结果进行了比较。特别注意尖端的Berkovich压头的真实几何形状是通过使用球面方程在小压痕深度下对压痕数据进行非线性回归并通过AFM显微照片的图像分析来确定的。用所谓的倒圆半径描述了尖端钝度,并将其纳入3D FE模型中,实际上,这是为了更好地表示通过实验获得的载荷-位移曲线而考虑的最重要参数。在此描述和讨论使用3D模型代替2D模型的优点。最后,使用不同的方法确定熔融石英的屈服应力,包括分析转换为“应力-应变”压痕曲线的载荷-穿透数据以及通过3D FE获得的von Mises等效应力分布的分析。楷模。结果表明,熔融石英的屈服应力为4.5-4.6 GPa。

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