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Approximating the Riccati Equation solution for optimal estimation in large-scale Adaptive Optics systems

机译:近似Riccati方程解用于大规模自适应光学系统中的最佳估计

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Adaptive Optics (AO) is a technique that allows the compensation of the atmospheric turbulence effects on ground-based telescopes by means of an actively controlled deformable mirror (DMs), fed back based on the measurements obtained with one or more wavefront sensors (WFSs). For extremely large telescope (more than 20 m in diameter) the number of input and output channels can be in the range of the thousands or tens of thousands, making it problematic to apply optimal control solutions due to the heavy computational load. In this paper we show how it is possible to obtain a quick approximation of the solution of the Discrete Algebraic Riccati Equation (DARE) associated to a certain class of AO optimal control problems, and how the performance are affected by the use of such approximations.
机译:自适应光学(AO)是一项技术,它可以通过主动控制的可变形反射镜(DM)补偿地面望远镜上的大气湍流效应,该反射镜基于一个或多个波前传感器(WFS)获得的测量值进行反馈。对于非常大的望远镜(直径超过20 m),输入和输出通道的数量可能在数千或数万的范围内,由于计算量大,因此应用最佳控制解决方案存在问题。在本文中,我们展示了如何快速求出与某类AO最优控制问题相关的离散代数Riccati方程(DARE)的解,以及使用这种近似如何影响性能。

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