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Hybrid switched time-optimal control of underactuated spacecraft

机译:欠驱动航天器的混合切换时间最优控制

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This paper studies the time-optimal control problem for an underactuated rigid spacecraft equipped with both reaction wheels and gas jet thrusters that generate control torques about two of the principal axes of the spacecraft. Since a spacecraft equipped with two reaction wheels is not controllable, whereas a spacecraft equipped with two gas jet thrusters is controllable, this mixed actuation ensures controllability in the case in which one of the control axes is unactuated. A novel control logic is proposed for this hybrid actuation in which the reaction wheels are the main actuators and the gas jet thrusters act only after saturation or anticipating future saturation of the reaction wheels. The presence of both reaction wheels and gas jet thrusters gives rise to two operating modes for each actuated axis and therefore the spacecraft can be regarded as a switched dynamical system. The time-optimal control problem for this system is reformulated using the so-called embedding technique and the resulting problem is a classical optimal control problem. The main advantages of this technique are that integer or binary variables do not have to be introduced to model switching decisions between modes and that assumptions about the number of switches are not necessary. It is shown in this paper that this general method for the solution of optimal control problems for switched dynamical systems can efficiently deal with time-optimal control of an underactuated rigid spacecraft in which bound constraints on the torque of the actuators and on the angular momentum of the reaction wheels are taken into account.
机译:本文研究了同时装有反作用轮和喷气推进器的欠驱动刚性航天器的时间最优控制问题,该反推轮和喷气推进器产生围绕航天器两个主轴的控制转矩。由于装备有两个反作用轮的航天器是不可控制的,而装备有两个喷气推进器的航天器是可控制的,因此这种混合致动确保了在其中一个控制轴未致动的情况下的可控性。对于这种混合致动,提出了一种新颖的控制逻辑,其中反作用轮是主要致动器,而气体喷射推进器仅在反作用轮达到饱和或预期将来饱和后才起作用。反作用轮和喷气推进器的存在为每个致动轴带来了两种工作模式,因此,航天器可以看作是一个切换的动力系统。使用所谓的嵌入技术,对该系统的时间最优控制问题进行了重新表述,其结果是经典的最优控制问题。该技术的主要优点在于,不必引入整数或二进制变量来对模式之间的切换决策进行建模,并且无需对切换次数进行假设。本文表明,这种解决切换动力系统最优控制问题的通用方法可以有效地处理欠驱动刚性航天器的时间最优控制,其中约束对致动器的扭矩和角动量有限制。反作用轮被考虑在内。

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