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Non-cyclic Shakedown-Ratcheting Boundary Determination: Analytical Examples

机译:非循环减振-棘轮边界确定:分析实例

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The classical lower and upper bound shakedown theorems cannot predict the complete boundary between shakedown and ratcheting (ratchet boundary) since they address only shakedown to elastic action. This limits the usefulness of the classical shakedown theorems for pressure vessel design, since in practice stresses often locally exceed the elastic limit. A convenient method to obtain the entire ratchet boundary without the need for cyclic analysis was previously proposed by the authors. This method is applied in the present paper to determine the elastic and plastic ratchet boundary of several practically significant configurations analytically. The examples include some classical problems found in the literature (such as Bree problem) and new solutions for configurations with uniaxial and multiaxial stress states.
机译:经典的上下限摇动定理无法预测摇动和棘轮之间的完整边界(棘轮边界),因为它们仅针对弹性作用的摇动。这限制了经典减震定理在压力容器设计中的用处,因为在实践中应力通常会局部超过弹性极限。作者先前提出了一种无需循环分析即可获得整个棘轮边界的便捷方法。该方法在本论文中被应用,以分析地确定几种实际重要构型的弹性和塑性棘轮边界。示例包括文献中发现的一些经典问题(例如Bree问题)以及具有单轴和多轴应力状态的配置的新解决方案。

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