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Wavefront reconstruction methods for adaptive optics systems on ground-based telescopes

机译:地基望远镜上自适应光学系统的波前重建方法

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The earth's atmosphere is not a perfect media through which to view objects in outer-space; turbulence in the atmospheric temperature distribution results in refractive index variations that interfere with the propagation of light. As a result, wavefronts are nonplanar when they reach the ground. The deviation from planarity of a wavefront is known as phase error, and it is phase error that causes the refractive blurring of images. Adaptive optics systems seek to remove phase error from incoming wavefronts. In ground-based astronomy, an estimate of the phase error in a wavefront is typically obtained from wavefront gradient measurements collected by a Shack-Hartmann sensor. The estimate is then used to create a counter wavefront, e. g., using a deformable mirror that (approximately) removes the phase error from the incoming wavefronts. The problem of reconstructing the phase error from Shack-Hartmann gradient measurements requires the solution of a large linear system whose form is defined by the configuration of the sensor. We derive this system and present both the regular least squares and minimum variance approaches to its solution. The most effective existing approaches are then presented alongside new computational methods, and comparisons are made.
机译:地球的大气层并不是观看外太空物体的理想媒介。大气温度分布中的湍流会导致折射率变化,从而干扰光的传播。结果,波前到达地面时是非平面的。波前与平面的偏离称为相位误差,正是相位误差导致图像发生折射模糊。自适应光学系统试图消除入射波前的相位误差。在基于地面的天文学中,通常从Shack-Hartmann传感器收集的波前梯度测量值中获得波前相位误差的估计值。然后,将估计值用于创建反波前,例如。例如,使用可变形的反射镜(大约)消除入射波前的相位误差。从Shack-Hartmann梯度测量重建相位误差的问题需要解决大型线性系统的问题,该线性系统的形式由传感器的配置定义。我们推导该系统,并提出正则最小二乘法和最小方差方法进行求解。然后,介绍最有效的现有方法以及新的计算方法,并进行比较。

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