首页> 外文会议>5th ESA International Conference on Spacecraft Guidance, Navigation and Control Systems Oct 22-25, 2002 Frascati, Italy >NONLINEAR DYNAMICS OF THE SMALL-MASS GYROMOMENT AOCS WITH PLASMA THRUSTERS FOR COMMUNICATION SATELLITES
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NONLINEAR DYNAMICS OF THE SMALL-MASS GYROMOMENT AOCS WITH PLASMA THRUSTERS FOR COMMUNICATION SATELLITES

机译:带有等离子体推进器的小质量绕线仪AOCS的非线性动力学

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The paper contains the some results on designing AOCS for small geostationary communication satellites. The approach applied is based on two main assumptions: 1. Thruster unit (TU) based on plasma jet thrusters (RT) is used to perform two tasks: (ⅰ) satellite attitude control and unloading of an accumulated angular moment (AM), and (ⅱ) satellite orbit control; 2. a small-mass moment gyrocomplex (MGC) based on the reaction wheels (RW) or on the single-gimbal control moment gyroscopes -gyrodines (gyro) having a small AM is used; in this case a volume of the MGC's AM variation envelope may be essentially less than the module of the satellite AM vector obtained at the moment the satellite is separated from a launcher. At a separation moment, a satellite body AM vector has an arbitrary direction, therefore the main problem is to coincide this satellite vector with the maximum inertia satellite body axis (the resulting rotation of the satellite is relative to this axis) using only the MGC having small resources for the AM and control torque variation domains. Moreover, essentially nonlinear dynamical processes are arising from a moving the total AM vector of mechanical system with respect to the satellite body reference frame (BRF). The solution achieved is based on the methods for synthesis of nonlinear control laws and on rigorous analytical proof for the required satellite rotation stability. These results were verified by the careful computer simulation of nonlinear processes in a close-loop.
机译:本文包含了有关设计小型对地静止通信卫星的AOCS的一些结果。所采用的方法基于两个主要假设:1.基于等离子射流推进器(RT)的推进器单元(TU)用于执行两项任务:(ⅰ)卫星姿态控制和累积角矩(AM)的卸载,以及(ⅱ)卫星轨道控制; 2.使用基于反作用轮(RW)或基于单AM控制力矩陀螺仪-AM的小质量陀螺复合体(MGC);在这种情况下,MGC的AM变化包络的体积可能实质上小于卫星与发射器分离时获得的卫星AM向量的模数。在分离时刻,卫星主体AM向量具有任意方向,因此主要问题是仅使用具有以下特征的MGC将该卫星向量与最大惯性卫星主体轴重合(卫星的旋转方向相对于该轴)。 AM和控制扭矩变化域的资源很少。此外,基本上是非线性的动力学过程是由于机械系统的总AM向量相对于卫星机体参考框架(BRF)的移动而引起的。所获得的解决方案基于非线性控制律的合成方法以及所需卫星旋转稳定性的严格分析证明。这些结果通过对闭环中非线性过程的仔细计算机仿真得到了验证。

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