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Free vibration analysis of fiber reinforced composite conical shells resting on Pasternak-type elastic foundation using Ritz and Galerkin methods

机译:基于Ritz和Galerkin方法的Pasternak型弹性地基上的纤维增强复合圆锥壳的自由振动分析

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摘要

In this paper, free vibration analysis of fiber reinforced composite (FRC) conical shells resting on Pasternak-type elastic foundation is investigated. Two kinds of fiber distribution in the thickness direction, namely, uniformly distributed and functionally graded are considered. The material properties of FRC conical shells are estimated through a volume fraction power law. The equations of motion are derived through variational formulation. The governing equations are developed based on the classical shells theory and Sanders assumptions. Galerkin and Ritz methods are employed to solve the governing equations and determine natural frequencies of the conical shell. The conical shell assumed to be clamped at the both ends. Results are presented on the effect of fiber volume fraction, semi-vertex angle, thickness to radius ratio and elastic foundation stiffness parameters on the frequency characteristics of the conical shells. A comparative study between Ritz and Galerkin methods is carried out. Validity of the present study is confirmed by comparing the results with the data available in the open literature for a special case. A good agreement is observed between them.
机译:本文研究了基于Pasternak型弹性基础的纤维增强复合材料(FRC)圆锥壳的自由振动分析。考虑在厚度方向上的两种纤维分布,即均匀分布和功能梯度。通过体积分数幂定律估算FRC圆锥壳的材料性能。运动方程是通过变分公式得出的。控制方程是基于经典壳理论和桑德斯假设而开发的。使用Galerkin和Ritz方法求解控制方程并确定圆锥壳的固有频率。假定锥形壳的两端都被夹紧。结果显示了纤维体积分数,半顶点角,厚度与半径之比以及弹性基础刚度参数对圆锥壳频率特性的影响。进行了Ritz和Galerkin方法的比较研究。通过将结果与特殊情况下公开文献中的数据进行比较,可以证实本研究的有效性。他们之间观察到良好的协议。

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