首页> 外文会议>PVP2011;ASME Pressure Vessels and Piping conference >A NOVEL METHOD FOR OBTAINING THE MULTIAXIALITY CONSTANT FOR DAMAGE MECHANICS WHICH IS APPROPRIATE TO CRACK TIP CONDITIONS
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A NOVEL METHOD FOR OBTAINING THE MULTIAXIALITY CONSTANT FOR DAMAGE MECHANICS WHICH IS APPROPRIATE TO CRACK TIP CONDITIONS

机译:获得适用于裂纹尖端条件的损伤力学多轴常数的新方法

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Many engineering components, such as power plant steam pipes, aero-engine turbine discs, etc, operate under severe loading/temperature conditions for the majority of their service life. As a result, cracks can initiate and subsequently propagate over time due to creep. Damage mechanics is a robust method for the prediction of behaviour of components subjected to high temperature creep conditions and in particular, the Liu and Murakami model has proven to be a useful tool for the prediction of creep crack growth under such conditions. Previous methods for obtaining the constant of multiaxiality required for the use of such models, i.e. α, have relied upon the steady load testing of specimens designed to give a specific multiaxial stress-state, such as notched bars, and the failure time obtained. A series of results from finite element (FE) analyses based on the same geometry and loading/temperature conditions as the experiment, each performed with a different a-value, are then interpolated in order to identify the a-value which results in the same failure time, t_f, as that of the experimental test. However, the stress-state present within such a specimen geometry (and therefore the a-value obtained) does not reflect the multiaxial severity of the stress state ahead of a crack tip. Therefore, for the application of the Liu and Murakami model to crack tip (i.e., creep crack growth) conditions, it follows that the a-value should be obtained from a multiaxial stress-state of equal severity to that to which it is to be applied, i.e. a crack tip. Therefore compact tension (CT) specimen creep crack growth data has been used in order to obtain the a-value. The process for the a-value determination is similar to that discussed for the notched bar, except that the interpolation of the time to failure is replaced with an interpolation of the time to a given crack length, t_a. The resulting FE predictions based on CT and thumbnail crack specimen geometries, for a 316 stainless steel, are shown to be accurate in comparison to experimental results.
机译:许多工程部件,例如发电厂的蒸汽管,航空发动机涡轮盘等,在其大部分使用寿命中都在严苛的负载/温度条件下运行。结果,由于蠕变,裂纹可能会引发并随后随时间传播。损伤力学是一种用于预测高温蠕变条件下部件行为的鲁棒方法,特别是,Liu和Murakami模型已被证明是预测在这种条件下蠕变裂纹扩展的有用工具。用于获得使用此类模型所需的多轴常数的先前方法,即α,依赖于设计成给出特定多轴应力状态的试样(例如带缺口的钢筋)的稳态载荷测试以及获得的失效时间。然后,根据与实验相同的几何形状和载荷/温度条件,根据有限元(FE)分析得出的一系列结果进行插值,以分别得出不同的a值,以识别导致相同结果的a值失效时间t_f,与实验测试的时间相同。但是,在这种试样几何形状中存在的应力状态(以及因此获得的a值)不能反映裂纹尖端之前的应力状态的多轴强度。因此,对于将Liu和Murakami模型应用于裂纹尖端(即,蠕变裂纹扩展)条件,可以得出结论,应从与应力强度相等的多轴应力状态获得a值。应用,即裂纹尖端。因此,为了获得a值,使用了紧密张力(CT)试样蠕变裂纹扩展数据。确定a值的过程类似于对带凹口的钢筋所讨论的过程,不同之处在于,将破坏时间的插值替换为给定裂纹长度t_a的时间插值。与实验结果相比,根据CT和缩略图裂纹样本的几何形状得出的316不锈钢有限元预测结果是准确的。

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