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Wave Propagation in a Homogeneous Transversely Isotropic Thermoelastic Solid Cylinder of Polygonal Cross-sections

机译:多边形横截面的均质横向各向同性热弹性固体圆柱体中的波传播

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摘要

The problem of wave propagation in an infinite, homogeneous, transversely isotropic polygonal cross-sectional cylinder is studied using Fourier expansion collocation method, within the framework of linearized, three dimensional theory of thermoelasticity. Three displacement potential functions are introduced, to uncouple the equations of motion and the heat conduction. The frequency equations are obtained for longitudinal and flexural (symmetric and antisymmetric) modes of vibration and are studied numerically for triangular, square, pentagonal and hexagonal cross-sectional Zinc cylinders. To study the convergence, the non-dimensional wave numbers are obtained by Fourier Expansion Collocation Method and Finite Element Method and they are compared. The computed non-dimensional wave numbers are presented in the form of dispersion curves.
机译:在线性,三维热弹性理论的框架内,使用傅立叶展开配置方法研究了无限大,均匀,横向各向同性的多边形截面圆柱体中的波传播问题。引入了三个位移势函数,以使运动方程与热传导方程解耦。获得了纵向和弯曲(对称和反对称)振动模式的频率方程,并对三角形,正方形,五边形和六边形的Zinc圆柱进行了数值研究。为了研究收敛性,通过傅立叶展开配点法和有限元法获得了无量纲波数并进行了比较。计算出的无量纲波数以色散曲线的形式表示。

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