非金属夹杂物对电炉熔炼中碳结构钢弯曲疲劳强度的影响

T. Lipiński, Anna Wach, D. Karpisz
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引用次数: 3

摘要

非金属夹杂物是影响钢疲劳强度的因素之一。虽然钢中含有相对较少的非金属夹杂物,但这些杂质对材料的工艺和强度参数,特别是疲劳强度和寿命有相当大的影响。这项研究是在一个工业工厂产生的7种热量上进行的。140吨重的电炉产生了14次热量。针对不同的熔炼工艺和热处理方案,对不同的实验变体进行了比较。结果说明了旋转弯曲时的疲劳强度系数与亚微观杂质的直径和间距之间的相关性。提出了各回火温度下疲劳强度系数的计算公式和各回火温度下的一般公式。提出了基于亚微观非金属夹杂物相对体积的疲劳强度系数估算公式。确定了高档钢的疲劳强度和硬度与杂质直径商和杂质间距的关系。分析的材料为一种中碳结构钢。提出的线性回归方程支持将杂质考虑在内的疲劳强度系数和弯曲疲劳强度作为硬度函数的确定。提出的方程有助于现有的实践知识基础,即不同直径的杂质和非金属夹杂物之间的间距对疲劳强度的影响。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Influence the NON-METALLIC INCLUSIONS on BENDING FATIGUE STRENGTH OF medium-carbon STRUCTURAL STEEL melted in an electric furnace
Non-metallic inclusions are one of the factors that influence the fatigue strength of steel. Although steel has a relatively small number of non-metallic inclusions, those impurities have a considerable impact on the material's technological and strength parameters, in particular fatigue strength and life. The study was performed on 7 heats produced in an industrial plant. Fourteen heats were produced in 140 ton electric furnaces. The experimental variants were compared in view of the applied melting technology and heat treatment options. The results were presented to account for the correlations between the fatigue strength coefficient during rotary bending, the diameter of and spacing between submicroscopic impurities. Equations for calculating the fatigue strength coefficient at each tempering temperature and a general equation for all tempering temperatures were proposed. Equations for estimating the fatigue strength coefficient based on the relative volume of submicroscopic non-metallic inclusions were also presented. The relationship between the fatigue strength and hardness of high-grade steel vs. the quotient of the diameter of impurities and the spacing between impurities were determined. The analyzed material was one grade of medium-carbon structural steel. The proposed linear regression equations supported the determination of fatigue strength coefficient and bending fatigue strength as a function of hardness taking into account impurities. The proposed equations contributes to the existing knowledge base of practices impact of impurities with various diameters and spacing between non-metalic inclusion on fatigue strength.
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