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A new minimum infinity-norm solution: With application to capacity analysis of spacecraft reaction wheels

机译:一种新的最小无限符号解决方案:应用于航天器反应轮的容量分析

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In this study, a new algorithm is presented to find a minimum infinity-norm, or L-norm, solution of an underdetermined linear equations system. Contrary to the previous algorithms, which in fact solve its `dual optimization problem' instead of the problem itself, the newly proposed one directly solves the minimum L-norm problem using properties of the solution. Therefore, it is more straightforward, easy to understand, and deepening our understanding of the problem. In order to show the usability of the proposed algorithm, the present paper also includes an example of its applications to the capacity analysis of spacecraft reaction wheels. The algorithm can be used to define the torque/momentum envelopes, which are the maximum torque/momentum capacities of the reaction wheels, respectively. The resultant envelopes then can be used to determine the optimal specification requirements of the reaction wheels to achieve mission requirements.
机译:在该研究中,提出了一种新的算法以找到最小无限远的规范,或者L-NOM,该规范是未确定的线性方程式系统的解决方案。与以前的算法相反,实际上解决了它的“双优化问题”而不是问题本身,新提出的一个直接解决了解决方案的属性的最小L-常态问题。因此,它更加简单,易于理解,深化我们对问题的理解。为了展示所提出的算法的可用性,本文还包括其应用于航天器反应轮的容量分析的应用。该算法可用于分别定义扭矩/动量包络,其分别是反应轮的最大扭矩/动量能力。然后,所得到的信封可用于确定反应轮的最佳规格要求,以实现任务要求。

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