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Pattern transition in spacecraft formation flying using bifurcating potential fields

机译:利用分叉势场的航天器编队飞行模式转变

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Many new and exciting space mission concepts have developed around spacecraft formation flying, allowing for autonomous distributed systems that can be robust, scalable and flexible. This paper considers the development of a new methodology for the control of multiple spacecraft. Based on the artificial potential function method, research in this area is extended by considering the new approach of using bifurcation theory as a means of controlling the transition between different formations. For real, safety or mission critical applications it is important to ensure that desired behaviours will occur. Through dynamical systems theory, this paper also aims to provide a step in replacing traditional algorithm validation with mathematical proof, supported through simulation. This is achieved by determining the non-linear stability properties of the system, thus proving the existence or not of desired behaviours. Practical considerations such as the issue of actuator saturation and communication limitations are addressed, with the development of a new bounded control law based on bifurcating potential fields providing the key contribution of this paper. To illustrate spacecraft formation flying using the new methodology formation patterns are considered in low-Earth-orbit utilising the Clohessy-Wiltshire relative linearised equations of motion. It is shown that a formation of spacecraft can be driven safely onto equally spaced projected circular orbits, autonomously reconfiguring between them, whilst satisfying constraints made regarding each spacecraft.
机译:围绕航天器编队飞行发展了许多新颖而激动人心的太空任务概念,从而实现了强大,可扩展和灵活的自主分布式系统。本文考虑了一种用于控制多个航天器的新方法的开发。基于人工势函数法,通过考虑使用分叉理论作为控制不同地层之间过渡的新方法,扩展了该领域的研究。对于真实的,安全的或关键任务应用,重要的是要确保发生期望的行为。通过动力学系统理论,本文还旨在为通过仿真证明的数学证明取代传统的算法验证提供一个步骤。这是通过确定系统的非线性稳定性来实现的,从而证明是否存在期望的行为。解决了诸如驱动器饱和和通信限制等实际问题,并基于分叉势场的新的有界控制律的发展为本文提供了重要的贡献。为了说明使用新方法的航天器编队飞行,在低地球轨道上考虑了Clohessy-Wiltshire相对线性化运动方程。结果表明,航天器的编队可以安全地驱动到等距投影圆形轨道上,在它们之间自动重新配置,同时满足有关每个航天器的约束。

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