Re-entry dynamics of the reusable stage of a space launcher: a first level model

M. Chiarelli, Stefano Carbutti, G. Mariani, G. Palaia, K. A. Salem
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Abstract

The development of reusable launchers has increased significantly in recent years, mainly due to the advent of private companies that have achieved great successes in this field. The main reasons for going down this path are to reduce the cost and environmental impact of the space industry. This paper addresses the study of the re-entry dynamics and control of the first stage of a reusable launcher schematized as a rigid body having 3 DOF, the translations in the vertical plane and the rotation in pitching. The re-entry dynamics is faced by solving nonlinear-coupled differential equations. The study begins with the flip maneuver that takes place above the Kàrmàn line and finishes with the stage landing. Stability in the dense atmosphere is studied through a state space model at different altitudes. Results include the time histories of descent velocity, attitude and altitude, obtained through the implementation of an in-house code, as well as the mathematical expressions of the transfer functions of the system in the state space related to the last part of the re-entry maneuver. This latter result is the most important as it makes the model general and allows the study of a number of cases of interest as the system inputs change.
空间发射装置可重复使用阶段的再入动力学:一级模型
近年来,可重复使用的发射器的发展显著增加,主要是由于私营公司的出现,在这一领域取得了巨大的成功。走这条路的主要原因是为了降低航天工业的成本和对环境的影响。本文研究了具有3自由度的刚体、垂直平面的平移和俯仰旋转的可重复使用发射装置的第一级再入动力学和控制。再入动力学是通过求解非线性耦合微分方程来解决的。研究开始与翻转机动,发生在Kàrmàn线以上,并与阶段着陆结束。通过不同高度的状态空间模型研究了稠密大气中的稳定性。结果包括通过实现内部代码获得的下降速度、姿态和高度的时间历史,以及与再入机动最后一部分相关的系统传递函数在状态空间中的数学表达式。后一个结果是最重要的,因为它使模型具有通用性,并允许随着系统输入的变化对许多感兴趣的情况进行研究。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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