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Modeling the combined effect of static and varying phase distortions on the performance of adaptive optical systems

机译:建模静态和可变相位失真对自适应光学系统性能的组合影响

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The end-to-end performance achieved by an adaptive optical (AO) imaging system is determined by a combination of the residual time-varying phase distortions associated with atmospheric turbulence and the quasi-static unsensed and uncorrectable aberrations in the optical system itself. Although the effects of these two errors on the time-averaged Strehl ratio and the time-averaged optical transfer function (OTF) of the AO system are not formally separable, such an approximation is found to be accurate to within a few percent for a range of representative residual wave-front errors. In these calculations, we combined static optical system aberrations and time-varying residual phase distortion characteristics of a deformable mirror fitting error, wave-front sensor noise, and anisoplanatism. The static aberrations consist of focus errors of varying magnitudes as well as a combination of unsensed and uncorrectable mirror figure errors derived from modeling by the Gemini 8-Meter Telescopes Project. The overall Strehl ratios and OTF's that are due to the combined effect of these error sources are well approximated as products of separate factors for the static and time-varying aberrations, as long as the overall Strehl ratio that is due to beth errors is greater than approximately 0.1. For lower Strehl ratios, the products provide lower bounds on the actual values of the Strehl ratio and the OTF. The speckle transfer function is also well approximated by a product of two functions, but only where AO compensation is sufficiently good that speckle imaging techniques are usually not required.
机译:自适应光学(AO)成像系统实现的端到端性能由与大气湍流相关的残余时变相位畸变与光学系统本身中的准静态无感和不可校正像差共同决定。尽管这两个误差对AO系统的时均Strehl比和时均光学传递函数(OTF)的影响无法形式上分开,但发现在一定范围内这种近似值的精确度在百分之几以内代表性残留波前误差。在这些计算中,我们结合了静态光学系统的像差和随时间变化的残余相位畸变特性,包括可变形镜面拟合误差,波前传感器噪声和各向异性。静态像差包括大小不等的聚焦误差以及由双子座8米望远镜项目建模产生的未感测和无法校正的镜面误差的组合。只要这些误差源的综合影响所导致的总体斯特列尔比和OTF可以很好地近似为静态和时变像差的各个因子的乘积,只要因贝斯误差而导致的总体斯特列尔比大于约0.1。对于较低的Strehl比率,产品对Strehl比率和OTF的实际值提供较低的界限。散斑传递函数也可以通过两个函数的乘积很好地近似,但是只有在AO补偿足够好而通常不需要散斑成像技术的情况下。

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