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Hertz Elastic Contact in Spherical Nanoindentation Considering Infinitesimal Deformation of Indenter

机译:考虑压头无限小变形的球形纳米压痕的赫兹弹性接触

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The nanoindentation technique has made it possible to measure deformations at extremely low forces and displacements. Many studies have been performed to identify and analyze unusual nano-scale phenomena. The violation of Hertz elastic contact between a spherical nanoindenter and metallic materials has been discussed in previous studies. When a sharp indenter is used and elasto-plastic contact occurs, the elastic modulus is well predicted by elastic contact theory. However, since nanoindentation is widely used to measure elastic moduli of nano-size samples, unexpected results using a spherical indenter have raised doubt about elastic contact in nanoindentation. We performed fully elastic loading and unloading nanoindentation on fused silica. To characterize the actual geometry of the spherical indenter we measured it directly using an atomic-force microscope. We then confirmed the actual indenter radius in experiments by comparison to indenter radius measured from residual impression size above 200 nm indentation depth. The Hertz equation was found to underestimate the indentation depth. To understand this phenomenon, we reconsidered the frame compliance, which in general nannoindentation testing is taken as constant. The infinitesimal deformation of the spherical indenter was calculated by summing the partial compliances of the infinite cylinder of the indenter. We found that indenter compliance depends on indentation depth on a logarithmic scale. We adopted an indentation-depth-dependent frame compliance to evaluate accurate force and depth data for indentation depths less than 100 nm. The recalibrated curve is found to be identical to the Hertz equation.
机译:纳米压痕技术使测量极小的力和位移下的变形成为可能。已经进行了许多研究以识别和分析不寻常的纳米级现象。在先前的研究中已经讨论了违反球形纳米压头与金属材料之间的赫兹弹性接触的问题。当使用尖头压头并发生弹塑性接触时,通过弹性接触理论可以很好地预测弹性模量。但是,由于纳米压痕被广泛用于测量纳米尺寸样品的弹性模量,因此使用球形压头的意外结果引起了人们对纳米压痕中弹性接触的怀疑。我们在熔融石英上进行了完全弹性的加载和卸载纳米压痕。为了表征球形压头的实际几何形状,我们直接使用原子力显微镜对其进行了测量。然后,我们通过与大于200 nm压痕深度的残留压痕尺寸所测得的压头半径进行比较,确定了实验中的实际压头半径。发现赫兹方程会低估压痕深度。为了理解这种现象,我们重新考虑了帧一致性,通常将纳米压痕测试视为恒定。通过将压头的无限圆柱的部分柔度求和来计算球形压头的无穷变形。我们发现压头的顺应性取决于对数刻度上的压痕深度。我们采用了压痕深度相关的框架顺应性,以评估压痕深度小于100 nm的准确力和深度数据。发现重新校准的曲线与赫兹方程相同。

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