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Asymptotic analysis of natural frequencies of axisymmetric oscillations of orthotropic cylindrical shells in an infinite elastic medium, liquid filled

机译:无限弹性介质中正交圆柱壳轴对称壳体自然频率的渐近分析,液体填充

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摘要

Aim of the research. Free axisymmetric fluctuation of a cylindrical orthotropic cover, the infinite length contacting to the infinite elastic medium and filled with liquid is investigated. Methods. At design of the thin-walled shell designs which are widely applied in aviation, the missile and space equipment and various fields of the industry, an important task is dynamic calculation of the intense deformed condition of these designs. At a research of dynamics of covers it is necessary to determine own frequencies and forms of small fluctuations, and frequencies from the lower part of a range are of the greatest interest. It is supposed that the rigidity of material of a cover is a little more than rigidity of material of the environment. The solution of the equations of movements of the environment is considered in two options. Results. The frequency equation is received. The analysis of frequency and a form of fluctuations of a cover is carried out. The schedule of dependence of frequency of own axisymmetric fluctuations of a system on wave formation in the longitudinal direction is constructed. By means of an asymptotic method the frequency equations of the ridge cylindrical covers filled with liquid are constructed, the approximate frequencies of the equation and simple settlement formulas allowing to find values of the minimum own frequencies of fluctuations of the considered system are received, the forced fluctuations of the supported cover filled with liquid are investigated and defined is amplitude frequency characteristics of the considered oscillatory processes.
机译:研究的目的。研究了圆柱形正交盖的自由轴对称波动,对无限弹性介质接触并填充液体的无限长度。方法。在薄壁壳设计的设计中,广泛应用于航空,导弹和空间设备和行业的各种领域,重要的任务是对这些设计强烈变形条件的动态计算。在封面动态的研究中,有必要确定自己的频率和形式的小波动,并且来自范围的下部的频率是最大的兴趣。假设盖子的材料的刚性比环境的材料的刚性大。环境的运动方程的解决方案被认为是两种选择。结果。接收频率方程。进行频率的分析和盖子的波动形式。构造了纵向波纹上的系统的自身轴对称波动频率依赖性的依赖性。借助于渐近方法,构造填充有液体的脊圆柱形盖的频率方程,接收允许允许找到所考虑系统的最小频率的最小频率的值的近似函数和简单的沉降公式的近似频率。研究并定义了填充有液体的支撑盖的波动是所考虑的振荡过程的幅度频率特性。

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