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Anti-aliasing Wiener filtering for wave-front reconstruction in the spatial-frequency domain for high-order astronomical adaptive-optics systems

机译:抗锯齿Wiener滤波用于波前重建   高阶天文自适应光学系统的空频域

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摘要

Computationally-efficient wave-front reconstruction techniques forastronomical adaptive optics systems have seen a great development in the pastdecade. Algorithms developed in the spatial-frequency (Fourier) domain havegathered large attention specially for high-contrast imaging systems. In this paper we present the Wiener filter (resulting in the maximization ofthe Strehl-ratio) and further develop formulae for the anti-aliasing Wienerfilter that optimally takes into account high-order wave-front terms foldedin-band during the sensing (i.e. discrete sampling) process. We employ a continuous spatial-frequency representation for the forwardmeasurement operators and derive the Wiener filter when aliasing is explicitlytaken into account. We further investigate and compare to classical estimatesusing least-squares filters the reconstructed wave-front, measurement noise andaliasing propagation coefficients as a function of the system order. Regardinghigh-contrast systems, we provide achievable performance results as a functionof an ensemble of for ward models for the Shack-Hartmann wave-front sensor(using sparse and non-sparse representations) and compute point-spread functionraw intensities. We find that for a 32x32 single-conjugated adaptive optics system thealiasing propagation coefficient is roughly 60% of the least-squares filterswhereas the noise propagation is around 80%. Contrast improvements of factorsof up to 2 are achievable across the field in H-band. For current and nextgeneration high-contrast imagers, despite better aliasing mitigation,anti-aliasing Wiener filtering cannot be used as a stand-alone method and musttherefore be used in combination with optical spatial filters deployed beforeimage formation takes actual place.
机译:在过去的十年中,用于天文自适应光学系统的计算效率高的波前重建技术得到了极大的发展。在空间频率(傅里叶)域中开发的算法引起了特别是高对比度成像系统的广泛关注。在本文中,我们介绍了维纳滤波器(导致Strehl比率最大化),并进一步开发了抗混叠维纳滤波器的公式,该公式最佳地考虑了在传感(即离散采样)过程中在带内折叠的高阶波前项)过程。我们对前向测量算子采用连续的空间频率表示,并在明确考虑混叠时推导Wiener滤波器。我们进一步研究和比较了使用最小二乘滤波器的经典估计,将重构的波前,测量噪声和混叠传播系数作为系统阶次的函数进行了比较。对于高对比度系统,我们提供可实现的性能结果,作为Shack-Hartmann波前传感器(使用稀疏和非稀疏表示)的病房模型集合的函数,并计算点扩展函数原始强度。我们发现,对于32x32单共轭自适应光学系统,混叠传播系数约为最小二乘滤镜的60%,而噪声传播约为80%。在H波段的整个领域中,可以实现高达2的因数的对比改进。对于当前和下一代的高对比度成像器,尽管可以更好地消除混叠,但是抗混叠维纳滤波不能用作独立方法,因此必须与部署的光学空间滤镜结合使用,然后再进行实际成像。

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