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An Alternative Approach to Determine Material Characteristics Using Spherical Indentation and Neural Networks for Bulk Metals

机译:球形金属压痕和神经网络确定材料特性的另一种方法

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Material characteristics such as Young modulus, yield, and ultimate stresses are often considered as fundamental material parameters. Determination of material characteristics using the instrumented indentation test has gained interest among many researchers. The output of a spherical indentation test is usually the load-penetration (P-h) curve which is used to determine the Hollomon's equation coefficients. Ideally, the elastic deformation of the sphere is to be excluded from the total displacement. However, the available techniques to omit the elastic deformation of the sphere are difficult-to-use and time consuming. In the present work, a noticeably simplified method is proposed to determine the load-displacement curve, preserving the required accuracy. The coefficients of Hollomon's equation are then determined using the spherical indentation. The proposed method has also the ability to specify the unloading curve at each point of interest, even if the experimental data of the unloading procedure at that point is not available. Finally, by training a neural network and extracting the weights of its layers, an equation governing the network is presented explicitly. This expression makes the neural network easy to use. Furthermore, the proposed method is verified using the experimental results and method and experiment are shown to be in good agreement.
机译:诸如杨氏模量,屈服和极限应力之类的材料特性通常被视为基本材料参数。使用仪器压痕测试确定材料特性已引起许多研究人员的兴趣。球形压痕测试的输出通常是载荷穿透(P-h)曲线,该曲线用于确定Hollomon方程系数。理想情况下,应从总位移中排除球体的弹性变形。但是,省略球体弹性变形的可用技术难以使用且耗时。在当前工作中,提出了一种明显简化的方法来确定载荷-位移曲线,同时保持所需的精度。然后使用球形压痕确定Hollomon方程的系数。即使没有该点卸载过程的实验数据,所提出的方法也可以指定每个感兴趣点的卸载曲线。最后,通过训练神经网络并提取其各层的权重,明确给出了控制该网络的方程。该表达式使神经网络易于使用。实验结果验证了所提方法的有效性,表明该方法与实验结果吻合良好。

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