采用理论分析和回归分析方法对尼日利亚某小型轧机不同直径结构钢筋的应力-应变变形进行了进一步研究

Joy N Ogbodo, Aondona P. Ihom, Philip. T. Aondona
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Values of % elongation, ultimate tensile strength generated with different sizes of reinforcement steel bar were subjected to different regression models to establish their relationship, and to also find out which model best fit the relationship between the diameter variation of the steel rod and the % elongation, and the diameter variation of the steel rod and the ultimate tensile strength. The result showed that the relationship was linear, and linear regression model was better than hyperbolic curve model, and exponential function model. Therefore linear regression model was used to develop prediction model equations to estimate the values of % elongation and ultimate tensile strength. 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引用次数: 1

摘要

采用理论分析和回归分析的方法,对尼日利亚某小型轧机生产的不同直径结构钢筋进行了应力-应变变形研究。这项工作利用了对直径为10毫米至28毫米的混凝土钢筋进行的不同尺寸钢筋的力学试验结果。利用应力-应变图对工件的变形模式进行了突出显示,并进行了理论分析,结果表明它是一种延性材料,所有的变形区域都与延性材料有关。在试验中,它在失效点的伸长率同样为9.36。对不同钢筋尺寸产生的伸长率、极限抗拉强度进行不同的回归模型,建立它们之间的关系,并找出最适合钢棒直径变化与伸长率、钢棒直径变化与极限抗拉强度之间关系的模型。结果表明,二者呈线性关系,线性回归模型优于双曲曲线模型和指数函数模型。因此,采用线性回归模型建立了预测模型方程,对伸长率和极限拉伸强度进行了预测。采用决定系数r2、回归标准误差、置信限、截距标准误差(a)和梯度标准误差(b)、截距和梯度置信区间对模型进行评价,最后对截距和梯度进行显著性检验。模型方程Y1的回归标准误差很小;0.37,模型方程Y2的均值为60.18。模型方程Y1的决定系数r2为21%,方程Y2的决定系数r2为1.49%。结果还表明,总体置信区间的范围比个体置信区间的范围窄。等级相关系数表明,钢棒直径变化与断裂伸长率和极限抗拉强度呈完全负相关。本研究进一步揭示了不同直径钢筋的应力-应变变形规律。
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Further study of stress-strain deformation of some structural reinforcement steel rods with different diameters from a mini mill in Nigeria using theoretical and regression analysis
Further study of stress-strain deformation of some structural reinforcement steel rods with different diameters from a mini mill in Nigeria using theoretical and regression analysis has been undertaken. The work utilized result test of mechanical testing carried out on different sizes of reinforcement steel bars for concrete reinforcement ranging from 10 mm to 28mm in diameter. The deformation pattern of the work was highlighted using stress-strain graph and subjected to theoretical analysis, where the result showed that it is a ductile material with all the deformation regions associated with a ductile material. It equally has an elongation % of 9.36 at the point of failure during the test. Values of % elongation, ultimate tensile strength generated with different sizes of reinforcement steel bar were subjected to different regression models to establish their relationship, and to also find out which model best fit the relationship between the diameter variation of the steel rod and the % elongation, and the diameter variation of the steel rod and the ultimate tensile strength. The result showed that the relationship was linear, and linear regression model was better than hyperbolic curve model, and exponential function model. Therefore linear regression model was used to develop prediction model equations to estimate the values of % elongation and ultimate tensile strength. These models were evaluated using coefficient of determination r2, standard error of regression, confidence limits, standard errors of the intercept (a) and the gradient (b), confidence interval for intercept and gradient, and finally significance test was carried out on the intercept and the gradient. The standard error of regression for model equation Y1 was very small; 0.37, and that of model equation Y2 was 60.18. The coefficient of determination r2 was 21% for model equation Y1 and 1.49% for model equation Y2. The results also show that the general confidence interval has a narrower range than the individual confidence interval. The rank correlation coefficient has indicated that the association of the diameter variation of the steel rod was in perfect negative to the % elongation at failure and ultimate tensile strength. In conclusion this work has further thrown light to the stress-strain deformation of different diameters of structural reinforcement steel rods.
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