Determination of the optimum ball radius for researching materials using ball indenting

N. N. Avtonomov, A. Tololo
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引用次数: 0

Abstract

The article discusses the study of the effect of a change in the radius of the ball in the injecting of the sample on the curve in the coordinates «load – indentation depth», the deviation of the indentation depth during elastoplastic indentation from the indentation depth with the elastic indentation and the amount of the axial deformation of the ball. The study was conducted using the Ansys Mechanical APDL program implementing the fenite element method. In the process of the study, it was found that with a change in the radius of the ball, there is no obvious change in the behavior of the sample material, and the deviation of the indentation depth during the elastoplastic indulgence from the indentation depth during the elastic indentation is not dependent on the size of the ball radius. There was also an effect of changing the radius of the ball on the size of the axial deformation of the ball and proposed a formula for determining the size of the axial deformation of the ball for the ball of any diameter, which will determine the actual depth of the ball into the ball when using the balls of different radius.
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球压痕法研究材料最佳球半径的确定
本文讨论了试样注射时球半径的变化对“载荷-压痕深度”坐标曲线的影响、弹塑性压痕时压痕深度与弹性压痕时压痕深度的偏差以及球轴向变形量的影响。采用Ansys Mechanical APDL程序实现有限元法进行了研究。在研究过程中发现,随着球半径的变化,试样材料的行为没有明显变化,弹塑性放纵时的压痕深度与弹性压痕时的压痕深度的偏差不依赖于球半径的大小。还研究了改变球的半径对球的轴向变形大小的影响,并提出了任意直径的球的轴向变形大小的确定公式,该公式将决定使用不同半径的球时实际入球的深度。
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发文量
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审稿时长
8 weeks
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