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Finite Element Method Applied to Supersonic Flutter of Circular Cylindrical Shells

机译:圆柱壳超音速颤振的有限元方法

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摘要

The method of analysis is a combination of Sander's thin shell theory and the classic finite element method, in which the nodal displacements are found from the exact solution of shell governing equations rather than approximated by polynomial functions. Piston theory with and without a correction factor for curvature is applied to derive aerodynamic damping and stiffness matrices. The influence of stress stiffness due to internal pressure and axial loading is also taken into account. Aeroelastic equations in hybrid finite element formulation are derived and solved numerically. Different boundary conditions of the shell, geometries, and flow parameters are investigated. In all study cases, the shell loses its stability due to coupled-mode flutter and a traveling wave is observed during this dynamic instability. The results are compared with existing experimental data and other analytical and finite element solutions. The present study shows efficient and reliable results that can be applied to the aeroelastic design and analysis of shells of revolution in aerospace vehicles.
机译:分析方法是Sander薄壳理论和经典有限元方法的结合,其中节点位移是从壳控制方程的精确解中找到的,而不是通过多项式函数来近似的。带有和不带有曲率校正因子的活塞理论被应用于推导气动阻尼和刚度矩阵。还应考虑到由于内部压力和轴向载荷引起的应力刚度的影响。推导了混合有限元公式中的气动弹性方程并进行了数值求解。研究了壳的不同边界条件,几何形状和流动参数。在所有研究案例中,由于耦合模式颤振,壳失去了稳定性,并且在这种动态不稳定性过程中观察到行波。将结果与现有实验数据以及其他分析和有限元解决方案进行比较。本研究表明有效和可靠的结果可用于航空航天飞机的旋转壳体的气动弹性设计和分析。

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