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Crack effects on the in-plane static and dynamic stabilities of a curved beam with an edge crack

机译:裂纹对带有边缘裂纹的弯曲梁的面内静态和动态稳定性的影响

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摘要

The effects of a single-edge crack and its locations on the buckling loads, natural frequencies and dynamic stability of circular curved beams are investigated numerically using the finite element method, based on energy approach. This study consists of three stages, namely static stability (buckling) analysis, vibration analysis and dynamic stability analysis. The governing matrix equations are derived from the standard and cracked curved beam elements combined with the local flexibility concept. Approximation for the displacements using coupled interpolations based on the constant-strain, linear-curvature element (SC) has yielded results with reasonable accuracy. The numerical results obtained from the present finite element model are found to be in good agreement with those, both experimental and analytic, of other researchers in the existing literature. Results show that the reductions in buckling load and natural frequency depend not only on the crack depth and crack position, but also on the related mode shape. Analyses also show that the crack effect on the dynamic stability of the considered curved beam is quite limited.
机译:基于能量法,采用有限元方法数值研究了单边裂纹及其位置对圆形弯曲梁屈曲载荷,固有频率和动力稳定性的影响。该研究包括三个阶段,即静态稳定性(屈曲)分析,振动分析和动态稳定性分析。控制矩阵方程式是从标准弯曲梁单元和局部弯曲概念导出的。使用基于恒定应变的线性曲率元素(SC)的耦合插值对位移进行逼近可以得出具有合理精度的结果。从目前的有限元模型获得的数值结果与现有文献中其他研究人员的实验结果和分析结果都非常吻合。结果表明,屈曲载荷和固有频率的减小不仅取决于裂纹深度和裂纹位置,还取决于相关的模态形状。分析还表明,裂纹对所考虑的弯曲梁的动力稳定性的影响非常有限。

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