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Order of analysis of a speckle pattern in high-angular-resolution astronomy

机译:高分辨率天文学中散斑图案的分析顺序

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Abstract: This communication deals with the problem of image reconstruction in astronomy by means of a statistical analysis of the intensity of speckle patterns present at the focus of a large ground-based telescope. It emphasizes the importance of the order of the statistical analysis to be performed. Twofold and threefold statistical analyses are commonly used in speckle interferometry and in speckle masking, this later technique taking advantage of a phase closure effect for full recovery of the astronomical object. The question may arise on the interest of higher order analyses. Making use of simplifying hypotheses, we give a partial answer to this question. Under the assumption that the N points defining the object are well separated one another regard to the telescope resolution, we show that a statistical analysis of order N completely defines the statistical properties of the image speckle pattern. This result is based upon the fact that the characteristic function (CF) of order N $PLU 1 can be written as function of CF's of order N and that the cumulant of order N $PLU 1 is equal to zero. !5
机译:摘要:这种通信是通过对大型地面望远镜关注的斑点模式强度的统计分析来解决天文学中图像重建的问题。它强调了要执行的统计分析顺序的重要性。二次和三次统计分析通常用于散斑干涉测量和散斑遮罩中,该后期技术利用相封闭效应来充分恢复天文物体。这个问题可能是出于高阶分析的兴趣。利用简化的假设,我们对这个问题给出了部分答案。假设定义对象的N个点在望远镜分辨率方面彼此分开,我们表明对N阶的统计分析完全定义了图像斑点图案的统计特性。该结果基于以下事实:可以将阶数N $ PLU 1的特征函数(CF)写为阶数N的CF的函数,并且阶数N $ PLU 1的累积量等于零。 !5

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