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Solution of the Moire Hole Drilling Method Using a Finite-Element-Method-Based Approach

机译:使用基于有限元方法的方法的莫尔孔钻探方法解决方案

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The moire hole drilling method in a biaxially loaded infinite plate in plane stress is an inverse problem that exhibits a dual nature: The first problem results from first drilling the circular hole and then applying the biaxial loads, while the other problem arises from doing the opposite, i.e., first applying the biaxial load and then drilling the circular hole. The first problem is hardly ever addressed in the literature but implies that either separation of stresses or material property identification may be achieved from interpreting the moire signature around the hole. The second is the well known problem of determination of residual stresses from interpreting the moire fringe orders around the hole. This paper addresses the first inverse problem mentioned above using the finite element method as the means to model the plate with a hole and a least-squares optimization approach to resolve for the quantities of interest. In evaluating an experimental result in a finite width plate the results are found to be in agreement.
机译:在平面应力中双轴加载的无限平板中的莫尔孔钻孔方法是表现出双重性的逆问题:第一问题是第一钻孔圆孔,然后施加双轴载荷,而另一个问题来自执行相反的情况,即首先施加双轴载荷然后钻孔圆孔。第一问题在文献中几乎没有解决,但意味着可以通过解释孔周围的莫尔签名来实现应力或材料特性识别的分离。第二是从解释孔周围的莫尔条纹令的剩余胁迫确定残余应力的众所周知的问题。本文使用有限元方法表示上面提到的第一逆问题,作为用孔模拟板的装置和最小二乘优化方法来解决感兴趣的数量。在评估有限宽度板中的实验结果时,发现结果是一致的。

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