首页> 外文会议>International Astronautical Congress(IAC2006); 20061002-06; Valencia(ES) >General Background and Approach to Multibdoy Dynamics for Space Applications
【24h】

General Background and Approach to Multibdoy Dynamics for Space Applications

机译:空间应用多体动力学的一般背景和方法

获取原文
获取原文并翻译 | 示例

摘要

Multibody dynamics for space applications is dictated by space environment such as space-vary ing gravity forces, orbital and attitude perturbations, control forces if any. Several methods and formulations devoted to the modeling of flexible bodies undergoing large overall motions were developed in recent years. Most of these different formulations were aimed to face one of the main problems concerning the analysis of spacecraft dynamics namely the reduction of computer simulation time. By virtue of this, the use of symbolic manipulation, recursive formulation and parallel processing algorithms were proposed. All these approaches fall into two categories, the one based on Newton/Euler methods and the one based on Lagrangian methods; both of them have their advantages and disadvantages although in general, Newtonian approaches lend to a better understanding of the physics of problems and in particular of the magnitude of the reactions and of the corresponding structural stresses. Another important issue which must be addressed carefully in multibody space dynamics is relevant to a correct choice of kinematics variables. In fact, when dealing with flexible multibody system the resulting equations include two different types of state variables, the ones associated with large (rigid) displacements and the ones associated to elastic deformations. These two sets of variables have generally two different time scales if we think of the attitude motion of a satellite whose period of oscillation, due to the gravity gradient effects, is of the same order of magnitude as the orbital period, which is much bigger than the one associated to the structural vibration of the satellite itself. Therefore the numerical integration of the equations of the system represents a challenging problem. This was the abstract and some of the arguments that Prof. Paolo Santini intended to present for the Breakwell Lecture; unfortunately a deadly disease attacked him and shortly took him to death, leaving his work unfinished. In agreement with Astrodynamics Committee it was decided to prepare a paper based on some research activities that Paolo Santini performed during almost fifty years in the aerospace field. His researches spanned many arguments, encompassing flexible space structures, to optimization, stability analysis, thermal analysis, smart structure etc. just to mention the ones more related to the space field (Paolo Santini was also one the pioneers of the studies of composite wing structures, aeroelasticity and unsteady aerodynamics for aeronautical applications). Following notes have been prepared by Paolo Gasbarri who was one of Paolo Santini collaborators for almost 15 years, they will attempt to offer a sketch of Prof. Santini activity by focusing on three main topics: the stability of flexible spacecrafts, the dynamics of multibody systems and the use of the smart structure technology for the space applications.
机译:用于空间应用的多体动力学是由空间环境决定的,例如随空间变化的重力,轨道和姿态扰动,控制力(如果有)。近年来,开发了几种专门用于对经历大的整体运动的柔性体进行建模的方法和公式。这些大多数不同的公式旨在解决与航天器动力学分析有关的主要问题之一,即减少计算机仿真时间。因此,提出了使用符号操作,递归公式化和并行处理算法的建议。所有这些方法分为两类,一类基于牛顿/欧拉方法,另一类基于拉格朗日方法。尽管总的来说,牛顿方法有助于更好地理解问题的物理原理,尤其是对反应的大小和相应的结构应力的理解,但这两种方法都有其优点和缺点。在多体空间动力学中必须认真解决的另一个重要问题与正确选择运动学变量有关。实际上,当处理柔性多体系统时,所得方程包括两种不同类型的状态变量,与大(刚性)位移相关的状态变量和与弹性变形相关的状态变量。如果我们考虑卫星的姿态运动,这两组变量通常具有两个不同的时间标度,由于重力梯度效应,该卫星的振荡周期与轨道周期的数量级相同,而轨道周期比轨道周期大得多。与卫星本身的结构振动有关的一种。因此,系统方程的数值积分代表了一个具有挑战性的问题。这是Paolo Santini教授打算在Breakwell讲座上提出的摘要和一些论据。不幸的是,一种致命的疾病袭击了他,并很快将他杀死,使他的工作没有完成。与天体动力学委员会达成一致,决定根据保罗·桑蒂尼(Paolo Santini)在航空航天领域近五十年来的一些研究活动编写论文。他的研究涵盖了许多论点,包括柔性空间结构,优化,稳定性分析,热分析,智能结构等。此外,还涉及到与空间领域相关的问题(Paolo Santini也是复合机翼结构研究的先驱之一) ,用于航空应用的空气弹性和非稳态空气动力学)。保罗·桑蒂尼(Paolo Santini)合作者之一近15年的保罗·加斯巴里(Paolo Gasbarri)准备了笔记,他们将着重于三个主要主题,以期概述桑蒂尼教授的活动:柔性航天器的稳定性,多体系统的动力学以及在空间应用中使用智能结构技术。

著录项

相似文献

  • 外文文献
  • 中文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号