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Evaluation of stress concentration in multi-wedge systems with functionally graded wedges

机译:功能楔形多楔系统中的应力集中评估

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A common apex of structural elements with different physical properties is a point of stress concentration leading to dangerous effects like fracture, corrosion and fatigue. As the concentration may be reduced by proper functional grading of the elements, there is need in evaluating the influence of various grading on the singularity of a field at the apex. In the paper, we present and compare two efficient methods (exact and approximate) to reach this goal. The exact method employs eigenfunctions of the ordinary differential equation, to which the partial differential equation of a considered problem is reduced after the Mellin's transform. The approximate method consists in piece-wise constant approximation of the physical modules of a graded wedge. Numerical examples for antiplane strain illustrate high efficiency of the methods and beneficial influence of functional grading when the latter provides continuity of shear modulus.
机译:具有不同物理特性的结构元件的共同顶点是应力集中点,导致诸如破裂,腐蚀和疲劳的危险影响。由于可以通过适当的元素功能分级来降低浓度,因此需要评估各种分级对顶点处场的奇异性的影响。在本文中,我们提出并比较了两种有效的方法(精确方法和近似方法)以实现此目标。精确的方法使用常微分方程的特征函数,在梅林变换之后,对所考虑问题的偏微分方程进行简化。近似方法包括分段楔形的物理模块的分段常数近似。抗平面应变的数值示例说明了该方法的高效率,以及当功能分级提供剪切模量的连续性时功能分级的有益影响。

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