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IN-PLANE FREE VIBRATION OF CURVED BEAMS USING FINITE ELEMENT METHOD

机译:使用有限元法的弯曲梁的面内自由振动

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Curved beam-type structures have many applications in engineering area. Due to the initial curvature of the central line, it is complicated to develop and solve the equations of motion by taking into account the extensibility of the curve axis and the influences of the shear deformation and the rotary inertia. In this study the finite element method is utilized to study the curved beam with arbitrary geometry. The curved beam is modeled using the Timoshenko beam theory and the circular ring model. The governing equation of motion is derived using the Extended-Hamilton principle and numerically solved by the finite element method. A parametric sensitive study for the natural frequencies has been performed and compared with those reported in the literature in order to demonstrate the accuracy of the analysis.
机译:弯曲光束型结构在工程区域具有许多应用。由于中央线的初始曲率,通过考虑曲线轴的伸展性和剪切变形和旋转惯性的影响,它通过开发和解决运动方程而变得复杂。在该研究中,有限元方法用于研究具有任意几何形状的弯曲光束。弯曲光束使用Timoshenko光束理论和圆形环模型进行建模。使用延伸汉密尔顿原理和有限元方法进行数值解决的管理运动的控制方程。已经进行了对天然频率的参数敏感性研究,并与文献中报道的那些进行了比较,以证明分析的准确性。

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