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Numerical evaluation of interfibre joint strength measurements in terms of three-dimensional resultant forces and moments

机译:基于三维合力和力矩的纤维间接头强度测量结果的数值评估

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摘要

The interfibre joint is one of the key elements in creating the strength of self-binding fibrous materials such as paper and board. In order evaluate the strength properties of interfibre joints using direct measurements, a greater understanding on how the mode of loading influences the results is desirable. The methods reported in the literature do not in general distinguish between the contributions of normal and shear stresses in the bonded region. This paper presents a numerical analysis procedure, based on the finite element method, for evaluating interfibre joint strength measurements in terms of the normal, shear, and moment loading components during testing. The target is to estimate the resultant forces and moments, that acts in the interfibre joint region at rupture, of Kraft pulp interfibre joints tested under two principally different modes of loading. The results show that for a typical interfibre joint test, modes of loading other than pure shear cannot, in general, be neglected, and are strongly dependent on the structural geometry of the fibre-fibre crosses. In addition, the resultant forces and moments were scaled in terms of the interface area and the twisting and bending resistance of the interface approximated as an ellipse to account for differences in interface area between the measurements. These scaled resultants were used to quantify how the mode of loading influences the relation between the amount of normal stress and the amount of shear stress that develop in the interfibre joint.
机译:纤维间接头是增强纸和纸板等自粘合纤维材料强度的关键因素之一。为了使用直接测量来评估纤维间接头的强度特性,需要对加载方式如何影响结果有更多的了解。文献中报道的方法通常不会区分粘结区域中的法向应力和剪切应力的贡献。本文提出了一种基于有限元方法的数值分析程序,用于根据测试过程中的法向,剪切和矩荷载分量评估纤维间接头强度测量。目的是估计在两种主要不同加载方式下测试的牛皮纸浆纤维间接头在断裂时作用在纤维间接头区域中的合力和力矩。结果表明,对于典型的纤维间接头测试,通常不能忽略除纯剪切以外的加载方式,并且在很大程度上取决于纤维交叉的结构几何形状。此外,合力和力矩按界面面积换算,并且界面的抗扭曲和弯曲阻力近似为椭圆形,以说明两次测量之间的界面面积差异。这些按比例缩放的结果用于量化加载方式如何影响纤维间接头中法向应力量与剪切应力量之间的关系。

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