...
首页> 外文期刊>Thin-Walled Structures >Semi-analytical vibrational analysis of functionally graded carbon nanotubes coupled conical-conical shells
【24h】

Semi-analytical vibrational analysis of functionally graded carbon nanotubes coupled conical-conical shells

机译:功能梯度碳纳米管耦合锥形壳的半分析振动分析

获取原文
获取原文并翻译 | 示例
   

获取外文期刊封面封底 >>

       

摘要

This article is dedicated to predict the vibrational behavior of composite coupled conical-conical shell structures. The structural material is composed of two phases, including polymer epoxy matrix and Carbon NanoTube (CNT) fibers. To improve the vibrational structural behavior, the distributions of CNTs throughout the thickness of shells are assumed to be Functionally Graded. In order to enhance the research, five different patterns are considered for distribution of the CNT fibers within the matrix. The governing equations of motion associated with conical shells are obtained by using Donnell's theory and Hamilton method. In addition, the five-parameter shell theory is utilized in this article. As a result, five differential equations are achieved by using variation calculation. To solve the system of differential equations, an efficient and modified Generalized Differential Quadrature Method (GDQM) is employed. All the natural frequencies of shell structures are found for different states. By considering continuity conditions, the required modification is applied to GDQM. To validate the proposed formulation, some well-known benchmarks are solved. Moreover, several numerical examples and parametric studies are implemented to show the high accuracy and capability of the authors' scheme for analyzing coupled shells. To obtain accurate responses, 15 grid points are required for using in GDQM. Besides, it is observed that the minimum and maximum dimensionless frequency parameters are obtained by the patterns FG - O and FG - X, respectively.
机译:本文专用于预测复合耦合圆锥锥结构的振动行为。结构材料由两相组成,包括聚合物环氧基质和碳纳米管(CNT)纤维。为了提高振动结构行为,假设在壳体的厚度厚度厚度的分布在功能上分级。为了增强研究,考虑五种不同的模式以用于分布基质内的CNT纤维。通过使用Donnell的理论和汉密尔顿方法获得与锥形壳相关的运动的控制方程。此外,本文使用了五参数壳理论。结果,通过使用变化计算来实现五个微分方程。为了解决微分方程的系统,采用有效和修改的广义差分正交方法(GDQM)。为不同的州找到了壳结构的所有自然频率。通过考虑连续性条件,所需的修改应用于GDQM。为了验证建议的制定,解决了一些着名的基准。此外,实施了几个数值示例和参数研究以显示作者的分析壳体方案的高精度和能力。为了获得准确的响应,在GDQM中需要15个网格点。此外,观察到,通过图案FG-O和FG-X获得最小和最大无量纲频率参数。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号