通过拉伸试验确定的尺度因子对钢试件杨氏模量的影响

V. Matyunin, A. Marchenkov, M. V. Goryachkina, A. Poroykov, D. Zhgut, M. Karimbekov, A. Pankina
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引用次数: 0

摘要

弹性模量(或杨氏模量)被认为是金属材料的一种相当稳定的物理和机械特性,是化学成分和结构的弱函数。温度和各向异性是影响杨氏模量的主要因素。尺度因子对杨氏模量影响的数据很少,有时甚至是相互矛盾的。本文研究了尺度因子对45钢的杨氏模量的影响,该影响是由不同初始直径的圆柱形拉伸试样在室温条件下在Instron 8801机器上以0.1 mm/min的移动速度进行拉伸得到的。采用拉伸仪和数字图像相关(DIC)方法测量弹性变形。两种方法在相同直径试样的拉伸试验中显示出相当接近的结果。DIC方法可以测量不可能固定伸缩仪的小尺寸试样的弹性变形。杨氏模量随试样直径的增大而减小。杨氏模量与试件直径和横截面积的图形关系已经得到。指出了杨氏模量在尺度因子影响下下降的可能原因。比表面积和比表面能的减小、可变形体积的增大以及在恒定移动速度下的应变速率的减小是主要原因。在强度计算和评估具有较大截面和壁厚的大型零件和结构的剩余寿命时,必须考虑到尺度因子影响下杨氏模量的下降。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The scale factor effect on Young’s modulus of steel specimens determined by tensile tests
The modulus elasticity (or Young’s modulus) is considered to be a rather stable physical and mechanical characteristic of metallic materials being a weak function of the chemical composition and structure. However, the temperature and anisotropy can be referred as the main factors affecting the Young modulus. Scanty data on the scale factor effect on Young’s modulus are sometime even contradictory. We present the results of studying the impact of the scale factor on Young’s modulus of steel 45 determined by the tension of cylindrical tensile specimens with different initial diameters on an Instron 8801 machine with a movable traverse speed of 0.1 mm/min at room temperature. An extensometer and a digital image correlation (DIC) method were used to measure elastic deformations. Both methods showed fairly close results during tensile testing of specimens with equal diameters. DIC method made it possible to measure elastic deformations on small-size specimens on which it was impossible to fix the extensometer. A decrease in the Young modulus with an increase in the specimen diameter has been revealed. Graphical dependences of the Young modulus on the specimen diameter and cross-sectional area have been obtained. Possible reasons for the decrease in the Young modulus under the influence of the scale factor have been indicated. A decrease in the specific surface area and specific surface energy, an increase in the deformable volume, and a decrease in the strain rate at a constant movable traverse speed are among the main reasons. The decrease in Young’s modulus under the influence of the scale factor must be taken into account in strength calculations and in assessing the residual life of large-scale parts and structures with relatively large cross sections and wall thicknesses.
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