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Elastic modulus determination from depth sensing indentation testing

机译:通过深度感应压痕测试确定弹性模量

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Depth sensing indentation (DSI) testing is generally considered as a simple method for the determination of the Young's modulus of materials [1-5]. Methods found in the literature for the calculation of Young's modulus from indentation tests are based in most cases on the theoretical solution of the Boussinesq problem given by Sneddon [6] who determined the load-indentation depth functions for various inden-ters in an elastic half space. The most frequently used method of Young's modulus determination was developed by Oliver and Pharr [3]. Using Sneddon's results, they elaborated an iterative procedure for the determination of the reduced Young's modulus, Er (E_r = (E/1 - v~2), where E is the Young's modulus and v is the Poisson's ratio). The uncertainty of both parameters is relatively high and the procedure is complicated.
机译:深度感应压痕(DSI)测试通常被认为是确定材料的杨氏模量的一种简单方法[1-5]。在大多数情况下,文献中发现的用于通过压痕测试计算杨氏模量的方法是基于Sneddon [6]给出的Boussinesq问题的理论解,该问题确定了弹性半部中各种indenter的载荷压痕深度函数。空间。杨氏模量确定最常用的方法是由Oliver和Pharr [3]开发的。他们利用Sneddon的结果,阐述了确定降低的杨氏模量Er的迭代程序(E_r =(E / 1-v〜2),其中E是杨氏模量,v是泊松比)。这两个参数的不确定性较高,并且过程复杂。

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