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首页> 外文期刊>Optics Communications: A Journal Devoted to the Rapid Publication of Short Contributions in the Field of Optics and Interaction of Light with Matter >Iterative wave-front reconstruction for open-loop metrology applications: Shack-Hartmann and shearing interferometer wave-front sensing using Fourier or Multigrid reconstructors
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Iterative wave-front reconstruction for open-loop metrology applications: Shack-Hartmann and shearing interferometer wave-front sensing using Fourier or Multigrid reconstructors

机译:开环计量应用的迭代波前重建:Shack-Hartmann和使用傅里叶或Multigrid重建器的剪切干涉仪波前传感

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摘要

Numerous techniques exist to reconstruct the wave-front in Shack-Hartmann and shearing interferometer wave-front sensors. Two of these techniques involve solving the least-squares wave-front reconstruction via Fourier transform or Multigrid methods. These two techniques operate on a square grid and are sensitive to both nonlinearities and to the methods used to extend the gradients beyond the aperture to the edges of the square grid. Both of these sensitivities can lead to large residual wave-front errors when reconstructing large aberrations. In this article we introduce an iterative computational loop in the reconstruction process which is designed to improve the reconstruction variances introduced by these parameters. This technique allows for accurate reconstruction of large phases which can arise in applications such as open-loop compensation of atmospheric turbulence, aberrometers and metrology. In this article, it is demonstrated that large aberrations can be accurately reconstructed utilizing this iterative method with Fourier or Multigrid reconstructors.
机译:存在许多技术来重建Shack-Hartmann中的波前和剪切干涉仪的波前传感器。这些技术中的两种涉及通过傅立叶变换或Multigrid方法求解最小二乘波前重建。这两种技术都在正方形网格上运行,并且对非线性和对将梯度扩展到孔径之外并扩展到正方形网格边缘的方法均敏感。当重建大像差时,这两个灵敏度都可能导致大的残留波前误差。在本文中,我们在重建过程中引入了迭代计算循环,该迭代计算循环旨在改善这些参数引入的重建方差。这项技术可对大型相位进行精确的重构,这在诸如大气湍流,像差仪和计量学的开环补偿等应用中可能会出现。在本文中,证明了使用傅里叶或Multigrid重建器使用这种迭代方法可以准确地重建大像差。

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