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Some Issues in Cohesive Surface Modeling

机译:内聚曲面建模中的一些问题

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A cohesive surface theory of fracture is a phenomenological continuum framework that is closely related to classical fracture mechanics. As such it shares the advantages and disadvantages of any phenomenological continuum frame- work. The continuum is characterized by two constitutive relations: (1) a volumetric constitutive law that relates stress and strain; and (2) a traction versus displacement jump relation across a specified set of cohesive surfaces. The cohesive traction can decrease to zero thereby creating new free surface. The cohesive surface formulation stems from the pio- neering contributions of Barenblatt and Dugdale and provides a means of addressing a variety of issues that are difficult, if not impossible, to address within a conventional fracture mechanics framework. A wide range of phenomena have been analyzed using a cohesive surface framework under both quasi-static and dynamic loading conditions, including for example micro cracking, debonding and void nucleation, fracture in complex microstructures, crack branching and fragmentation. No attempt is made to provide a balanced overview of that literature. Rather, the focus is on issues that have been of interest to me. Various analyses are discussed with attention on capabilities and limitations as well as on opportunities for extending the predictive capability of cohesive analyses of fracture and failure.
机译:断裂的内聚表面理论是一种现象学上连续的框架,与经典的断裂力学密切相关。因此,它具有任何现象学上连续的框架的优点和缺点。该连续体的特征在于两个本构关系:(1)涉及应力和应变的体积本构定律; (2)在一组特定的内聚表面上的牵引力与位移跳跃关系。内聚力可以减小到零,从而产生新的自由表面。具有粘性的表面配方源自Barenblatt和Dugdale的开创性贡献,并提供了解决各种问题的方法,这些问题在常规断裂力学框架内很难甚至不可能解决。使用粘性表面框架在准静态和动态载荷条件下已分析了广泛的现象,包括例如微裂纹,脱胶和空核,复杂微结构中的断裂,裂纹分支和破碎。没有尝试提供对该文献的平衡概述。相反,重点是我感兴趣的问题。讨论了各种分析,并着重讨论了功能和局限性以及扩展对断裂和失效的内聚分析的预测能力的机会。

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