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Adhesion failure in bonded rubber cylinders - Part 1: internal penny-shaped cracks

机译:粘合橡胶瓶中的粘合失败-第1部分:内部便士形裂缝

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Rubber disks bonded between flat parallel metal plates are often used as adhesion test specimens such as ASTMD 429 1999. Method A. However, the mechanics of adhesion failure (debonding) for this geometry have not been fully analyzed previously. Therefore, a study has been conducted of the strain energy release rate (tearing energy) for bonded rubber disks having cracks at the rubber-to-metal bond. In this paper, we consider internal penny-shaped cracks. A future paper will discuss external ring cracks. Finite element analysis was used to determine the tearing energy as a function of crack length for disks of various dimensions (shape factors). The crack configurations considered were an internal penny shaped crack located at the center of either one or both rubber-to-metal bonds. The rubber was assumed to be linearly elastic and nearly incompressible. For any bonded disk held in constant tension, the tearing energy was found to be a non-linear function of crack length. For small cracks, the tearing energy was linearly related to the crack length. As the crack grew, the tearing energy increased until it passed through a maximum value. The peak tearing energy was found to depend on the height of the disk. Finally, for large cracks, the tearing energy decreased as the crack grew. Analytical and empirical models were developed and shown to be ii) good agreement for both small and large cracks in disks of different dimensions.
机译:粘合在平坦平行金属板之间的橡胶盘通常用作粘合测试样本,例如ASTMD 429 1999。因此,已经研究了在橡胶与金属的结合处具有裂纹的结合橡胶盘的应变能释放速率(撕裂能)。在本文中,我们考虑内部便士形裂缝。将来的论文将讨论外部环裂纹。有限元分析用于确定各种尺寸(形状因数)圆盘的撕裂能与裂纹长度的关系。所考虑的裂纹构造是位于橡胶与金属键之一或两者之间的中心的内部便士形裂纹。假定橡胶是线性弹性的并且几乎不可压缩。对于任何保持恒定张力的粘结盘,其撕裂能量是裂纹长度的非线性函数。对于小裂纹,撕裂能与裂纹长度成线性关系。随着裂纹的增长,撕裂能量不断增加,直到达到最大值为止。发现峰值撕裂能量取决于盘的高度。最后,对于大裂缝,随着裂缝的增加,撕裂能量降低。已建立了分析和经验模型,并显示出ii)不同尺寸圆盘中大小裂缝的良好一致性。

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