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New Solutions to the Exact Formation-keeping Control of Satellites with Attitude Constraints

机译:姿态约束卫星精确编队控制的新方法

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摘要

This paper provides a new, exact controller for formation-keeping in the presence of attitude tracking requirements. Both orbital and attitude dynamics are simultaneously considered and continuous thrust propulsion systems are assumed. A leader satellite is assumed to be in a given Keplerian orbit around a central body and each follower satellite is required to stay in a prescribed, desired orbit with respect to the leader satellite, and at the same time, to exactly point to a specific spot in inertial space that may be fixed or time varying. The satellites are considered as rigid-bodies and for attitude dynamics quaternions are used to realize arbitrary orientations and avoid singularities. Unlike most studies, no linearizations and/or approximations are made in dynamics or the controllers. It is hoped that the novel controller provides a remarkable improvement over the current state-of-the-art in that the control force and torque to satisfy the given orbital and/or attitude constraints are obtained in completely closed form. This new, analytical solution can be easily used for on-orbit, real-time control with low computational burden. Furthermore, it is useful in estimating the magnitude of the required control inputs and results in some interesting consequences, including the separation principle, which describes when the orbital control can be completely decoupled from the attitudinal control required to be applied to the follower satellite. Extensive computational simulations are performed to demonstrate the simplicity of implementation and accuracy of the control method developed herein.
机译:本文提供了一种新的精确控制器,用于在有姿态跟踪要求的情况下进行编队保持。同时考虑了轨道动力学和姿态动力学,并假设了连续推力推进系统。假定领导卫星位于围绕中心物体的给定开普勒轨道中,并且每个跟随者卫星都必须相对于领导卫星保持在规定的期望轨道上,并同时精确指向特定地点在可能是固定的或随时间变化的惯性空间中。卫星被认为是刚体,对于姿态动力学,四元数用于实现任意方向并避免奇异。与大多数研究不同,在动力学或控制器中未进行线性化和/或逼近。希望新颖的控制器在当前的最新技术方面提供显着的改进,其中以完全封闭的形式获得满足给定的轨道和/或姿态约束的控制力和转矩。这种新的分析解决方案可以轻松地用于在轨实时控制,而计算负担却很小。此外,它对估计所需控制输入的大小很有用,并会产生一些有趣的结果,包括分离原理,该原理描述了何时可以将轨道控制与从动卫星所需的态度控制完全脱钩。执行广泛的计算仿真以证明本文开发的控制方法的实现的简单性和准确性。

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