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MODELING OF THE HEAVE AND THE CUSHION PRESSURE OF AIR CUSHION LANDING SYSTEM (ACLS): CHAOTIC DYNAMICS INVESTIGATION

机译:气垫着陆系统(ACLS)的升沉和气垫压力建模:混沌动力学研究

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A theoretical model for the dynamics behavior of an incompressible Air Cushion Landing System (ACLS) is introduced. In this model the incompressible Bernoulli's equation and the Newton's second law of motion are used to predict the dynamic behavior of the heave (vertical response) of the ACLS in both time and frequency domains. The mass flow rate inside the air cushion of this model is assumed to be constant. The self excited response for the heave and the cushion pressure of the ACLS are calculated. In this study, the dimensionless mass flow rate and the dimensionless skirt of the ACLS's skirt are the only parameters which are considered to be investigated to control the steady state behavior of the oscillatory motion of the ACLS. The equations of motion of the proposed nonlinear model are solved numerically using a code written on the Matlab software which is based on the Runge Kutta numerical integration method. The chaotic behavior of the heave motion and cushion pressure dynamics are investigated with the aid of the Fourier analysis and the Poincare map. Periodic behavior is noticed in the vertical motion; on the other hand a chaotic behavior is manifest in the pressure inside the cushion volume of the ACLS. This model will help designers of the ACLS to understand the dynamics behavior of this system in order to redesign such system so that the violent oscillatory self excited motion can be reduced or eliminated.
机译:介绍了不可压缩气垫着陆系统(ACLS)动力学行为的理论模型。在该模型中,不可压缩的伯努利方程和牛顿第二运动定律被用来预测ACLS在时域和频域的升沉(垂直响应)的动态行为。假定此模型的气垫内部的质量流率是恒定的。计算了ACLS的起伏和缓冲压力的自激响应。在这项研究中,无量纲的质量流量和ACLS裙边的无量纲裙边是唯一被认为可以控制ACLS振荡运动的稳态行为的参数。使用基于Runge Kutta数值积分方法的Matlab软件上编写的代码,对所提出的非线性模型的运动方程进行数值求解。借助傅立叶分析和庞加莱图,研究了升沉运动和垫层压力动力学的混沌行为。在垂直运动中注意到周期性的行为。另一方面,在ACLS的缓冲空间内部的压力中表现出混乱的行为。该模型将帮助ACLS的设计人员了解该系统的动力学行为,以便重新设计该系统,从而可以减少或消除剧烈的振动自激运动。

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