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FRIM: minimum-variance reconstructor with a FRactal Iterative Method

机译:FRIM:采用分形迭代方法的最小方差重构器

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Adaptive optics (AO) systems under study for the future generation of telescopes have to cope with a huge number of degrees of freedom. This number N is typically 2 orders of magnitude larger than for the currently existing AO systems. An iterative method using a fractal preconditioning, has recently been suggested for a minimum-variance reconstruction in O(N) operations. We analyze the efficiency of this algorithm for both the open-loop and the closed-loop configurations. We present the formalism and illustrate the assets of this method with simulations. While the number of iterations for convergence is around 10 in open-loop, the closed-loop configuration induces a reduction of the required number of iterations by a factor of 3 typically. This analysis also enhances the importance of introducing priors to ensure an optimal command. Closed-loop simulations demonstrate the loss of performance when no temporal priors are used. Besides, we discuss the importance of an accurate model for both the system and its uncertainties, so as to ensure a stable behavior in closed-loop.
机译:正在研究中的用于下一代望远镜的自适应光学(AO)系统必须应对大量的自​​由度。这个数字N通常比当前现有的AO系统大2个数量级。最近提出了一种使用分形预处理的迭代方法来进行O(N)操作中的最小方差重构。我们针对开环和闭环配置分析了该算法的效率。我们介绍了形式主义,并通过仿真说明了该方法的资产。虽然在开环中收敛的迭代次数约为10,但闭环配置通常会导致所需的迭代次数减少3倍。这种分析还增强了引入先验以确保最佳命令的重要性。闭环仿真证明了在不使用时间先验的情况下性能的损失。此外,我们讨论了精确模型对于系统及其不确定性的重要性,以确保闭环系统中行为的稳定性。

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