ABOUT THE YIELD PLATEAU UNDER SIGN-VARIABLE LOADING

Q3 Materials Science
B. Rychkov, I. Goncharova, P. M. Rezin
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Abstract

During tension of samples of low-carbon steels and some other plastic materials, the sharp yield point and the yield plateau are fixed on the deformation diagram. In this case, Chernov-Luders bands appear on the surface of the sample in the local section, which then propagate along the tension axis. The physical nature of the sharp yield point is established: the drop in the load after reaching the (upper) yield limit occurs as a result of dislocations being an extraction out of the cloud of the embedded atoms and vacancies (Cottrell's cloud). At the occurrence of the sharp yield point , the plastic strain is limited to a small area. When the sample deformation increases, the plasticity zone (the yield plateau is marked on the diagram at this time) expands, and the stress-strain state in this zone becomes almost homogeneous, if we do not consider its boundary with the elastic region. At the end of the yield plateau, the entire sample experiences a uniform plastic deformation, excluding its ends (galtels). From this point on, the strain diagram shows the of material hardening; presumably, this hardening occurred from the very beginning, but was hidden under the yield plateau. This is evidenced by the resulting strain-induced anisotropy. After unloading the sample, when the plastic strain front (in the form of Chernov-Luders bands) has not yet passed through the entire sample, and the Bauschinger's effect is observed with the subsequent change in the stress sign. The fact that after the occurrence of the sharp yield point , the plastic strain is not localized in a certain volume, similar to what occurs during the neck formation, but spreads along the sample, serves as proof of the material hardening due to plastic deformation immediately after the load falls. Therefore, if the plastically deformable part of the sample did not have a hardening of the material due to the plastic strain growth, it would not be able to spread to the elastic part of the sample. This paper presents the experimental data of the sign-variable torsion of the thin-walled tubular samples of steel 45 in the annealed state. The deformation atdiagram of the occurrence and development of the yield plateau in distinct sections along the length of the test sample is obtained. The material hardening diagram hidden under the yield plateau is reconstructed using the well-known Masing's principle.
关于正负变载荷下的屈服平台
在低碳钢和其他一些塑性材料样品的拉伸过程中,尖锐的屈服点和屈服平台固定在变形图上。在这种情况下,Chernov-Luders带出现在样品表面的局部截面上,然后沿着张力轴传播。尖锐屈服点的物理性质已经确定:达到(上限)屈服极限后,载荷的下降是由于位错从嵌入的原子和空位云(Cottrell云)中提取出来的结果。在出现尖锐屈服点时,塑性应变被限制在一个小区域内。当样品变形增加时,塑性区(此时在图上标记了屈服平台)膨胀,如果我们不考虑其与弹性区的边界,则该区的应力-应变状态几乎均匀。在屈服平台的末端,整个样品经历均匀的塑性变形,不包括其末端(galtels)。从这一点开始,应变图显示了材料的硬化;据推测,这种硬化从一开始就发生了,但隐藏在屈服平台之下。由此产生的应变引起的各向异性证明了这一点。卸载样品后,当塑性应变前沿(以Chernov-Luders带的形式)尚未穿过整个样品时,随着应力符号的随后变化,可以观察到包辛格效应。事实上,在出现尖锐屈服点后,塑性应变没有局限在一定体积内,类似于颈部形成过程中发生的情况,但是沿着样品扩散的材料作为材料在载荷下降后立即由于塑性变形而硬化的证据。因此,如果样品的塑性变形部分由于塑性应变增长而没有材料硬化,则它将不能扩展到样品的弹性部分。本文给出了45钢薄壁管试样在退火状态下的符号可变扭转的实验数据。获得了沿试样长度不同截面屈服平台发生和发展的变形atdiagram。利用众所周知的马辛原理重建了隐藏在屈服平台下的材料硬化图。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
PNRPU Mechanics Bulletin
PNRPU Mechanics Bulletin Materials Science-Materials Science (miscellaneous)
CiteScore
1.10
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0.00%
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