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Size effect in unnotched concrete specimens in bending: An analytical approach

机译:弯曲中未开槽混凝土试件的尺寸效应:一种分析方法

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The size effect in unnotched concrete specimens in bending causes a higher modulus of rupture compared with its axial tensile strength. To determine the axial tensile strength of concrete from flexural tensile tests, size effect coefficients are, therefore, required. Analytical equations have been derived in the past by the application of nonlinear fracture mechanics and finite element parametric studies. However, the well-known equations from the Model Codes do not represent the correct asymptotic behavior of the size effect which is problematic for high values of fracture energy, for example, for fiber-reinforced concrete. Other equations known to the authors require knowledge of the characteristic length of the specimen, that is, their uniaxial tensile strength has to be known a priori. Therefore, this paper presents an analytical approach for the size effect in unnotched concrete specimens in bending that features correct asymptotic behavior and does not require a priori knowledge of the axial tensile strength. The comparison with finite element parametric studies and test results from the literature shows a very good agreement of the proposed equation from brittle to plastic behavior.
机译:与轴向拉伸强度相比,未开槽的混凝土试件的尺寸效应在弯曲时会导致更高的断裂模量。为了通过弯曲拉伸试验确定混凝土的轴向拉伸强度,因此需要尺寸效应系数。过去已经通过非线性断裂力学和有限元参数研究的应用得出了解析方程。但是,模型代码中众所周知的方程式不能代表尺寸效应的正确渐近行为,这对于高断裂能值(例如,对于纤维增强混凝土)而言是成问题的。作者已知的其他方程式需要了解样品的特征长度,也就是说,必须事先知道其单轴拉伸强度。因此,本文提出了一种针对未弯曲混凝土试件在弯曲过程中尺寸效应的分析方法,该方法具有正确的渐近行为,并且不需要先验的轴向拉伸强度知识。与有限元参数研究和文献测试结果的比较表明,从脆性到塑性行为,该方程具有很好的一致性。

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