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Fracture mechanical characterisation of mixed-mode toughness of thermoplast/glass interfaces

机译:热塑性/玻璃界面混合模式韧性的断裂力学表征

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According to studies conducted by e.g. Liechti and Chai [J. Appl. Mech, 58 (1991) 680], Yuuki et al. [Eng. Fract. Mech. 47 (3) (1994) 367] and Ikeda and Miyazaki [Eng. Fract. Mech. 59 (6) (1998) 725], a significant increase of interfacial toughness is observed, whenever the magnitude of the bond tangential shear load of the asymptotic elastic mixed-mode state is increased in either direction. Between these extremes the interfacial toughness curve exhibits a pronounced minimum, which according to Hutchinson and Suo [Mater. Sci. Eng. A 107 (1989) 135] is believed to represent the so-called intrinsic adhesion, i.e. the failure toughness under pure local model I loading. Within linear elasticity, the biaxial, singular near-tip solution for an open interface crack may be employed for characterising the local stress state as long as non-linearities such as, e.g. crack-wall contact and plastic flow are contained within a zone small enough compared to the extension of the singular opening-dominated fields. Then, the critical stress state is given in terms of bimaterial stress intensity factors K_(1, c), K_(2, c) and the fracture toughness under mixed-mode loading may be expressed in terms of the critical energy release rate as a function of the mode-mixity ψ = tan~(-1) K_(2, c)/K_(1, c). The stress intensities have to be extracted from a stress analysis of the specimen under the critical load, which in the present work is performed by means of an FE-model of the loaded sample.
机译:根据例如进行的研究Liechti和Chai [J.应用Mech,58(1991)680],Yuuki等。 [英文。分形。机甲。 47(3)(1994)367]和池田和宫崎骏[英语。分形。机甲。 59(6)(1998)725]中,每当在任一方向上渐近弹性混合模式状态的粘结切向剪切载荷的大小增加时,都会观察到界面韧性的显着提高。在这些极端之间,界面韧性曲线显示出明显的最小值,根据Hutchinson和Suo [Mater。科学。人们认为,A 107(1989)135]代表了所谓的固有粘附力,即纯局部模型I加载下的破坏韧性。在线性弹性范围内,可以采用开放界面裂纹的双轴,奇异的近端解来表征局部应力状态,只要非线性例如,例如,线性的。与奇异开口为主的场的扩展相比,裂纹壁接触和塑性流被包含在足够小的区域内。然后,根据双材料应力强度因子K_(1,c),K_(2,c)给出临界应力状态,并且可以根据临界能量释放率将混合模式载荷下的断裂韧性表示为混合函数ψ= tan〜(-1)K_(2,c)/ K_(1,c)。必须从临界载荷下的样品应力分析中提取应力强度,在当前工作中,该分析是通过加载样品的有限元模型进行的。

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