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Eigenfunction expansion solution and finite element solution for orthotropic hollow cylinder under sinusoidal impact load

机译:正弦冲击载荷下正交异性空心圆柱的本征函数展开解和有限元解

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The histories and distributions of dynamic stresses in an orthotropic hollow cylinder under sinusoidal impact load are obtained by making use of eigenfunction expansion method in this paper. Dynamic equations for axially symmetric orthotropic problem are founded and results are carried out for a practical example in which an orthotropic hollow cylinder is in initially at rest and subjected to a dynamic interior pressure p(t) = -σ_0(sinαt + 1). The features of the solution appear the propagation of the cylindrical waves. The other hand, a dynamic finite element solution for the same problem is also got by making use of structural software (ABAQUS) program. Comparing theoretical solution with finite element solution, it can be found that two kinds of results obtained by two different solving methods are suitably approached. Thus, it is further concluded that the method and computing process of the theoretical solution are effective and accurate.
机译:利用特征函数展开法,得到了正弦冲击载荷作用下正交各向异性空心圆柱体内动应力的历史和分布。建立了轴对称正交各向异性问题的动力学方程,并对一个实际示例进行了结果,在该示例中,正交各向异性空心圆柱体最初处于静止状态,并承受动态内部压力p(t)=-σ_0(sinαt+1)。解决方案的特征是圆柱波的传播。另一方面,利用结构软件(ABAQUS)程序也可以得到针对同一问题的动态有限元解。将理论解与有限元解进行比较,可以发现通过两种不同的求解方法获得的两种结果是合适的。因此,进一步得出结论:理论解的方法和计算过程是有效和准确的。

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