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Local vs. Global Ratcheting in Cracked Structures

机译:裂纹结构中的局部棘齿棘轮与全局棘齿棘轮

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The classical approaches in shakedown analysis are based on the assumption that the stresses are eventually within the elastic range of the material everywhere in a component (elastic shakedown). Therefore, these approaches are not very useful to predict the ratcheting limit (ratchet limit) of a cracked component/structure in which the magnitude of stress locally exceeds the elastic range at any load, although in reality the configuration will certainly permit plastic shakedown. The Non-Cyclic Method (NCM) has been proposed recently to determine both the elastic and the plastic ratchet boundary of a component or structure under cyclic loading by generalizing the static shakedown theorem (Melan's theorem). The proposed method is based on decomposing the loading into mean (time invariant) and fully reversed components. When a cracked structure is subjected to cyclic loading, the crack and its vicinity behave differently (local) than the rest of the structure (global). The crack may propagate during the application of cyclic loading. This will affect both local and global behavior of the cracked structure. This paper investigates global and local ratcheting of the cracked structures using the NCM and fracture mechanic parameters.
机译:减振分析中的经典方法是基于这样的假设,即应力最终在组件中各处的材料弹性范围内(弹性减振)。因此,这些方法对于预测破裂部件/结构的棘轮极限(棘轮极限)不是很有用,在任何载荷下应力的大小都会局部超过弹性范围,尽管实际上该构造肯定会允许塑料震荡。最近,人们提出了非循环方法(NCM),通过推广静态摇动定理(Melan定理)来确定构件或结构在循环载荷下的弹性棘轮边界和塑性棘轮边界。所提出的方法是基于将载荷分解为均值(时间不变)和完全相反的分量。当开裂的结构承受周期性载荷时,裂纹及其附近的行为(局部)与结构的其余部分(整体)不同。裂纹可能会在施加周期性载荷的过程中传播。这将影响裂纹结构的局部和整体行为。本文使用NCM和断裂力学参数研究裂纹结构的整体和局部棘轮效应。

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