首页> 外文会议>Conference on Optical Information Systems; Aug 4-5, 2003; San Diego, California, USA >Bayesian Approach for Inverse Problems in Optical Coherent and Non Coherent Imaging
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Bayesian Approach for Inverse Problems in Optical Coherent and Non Coherent Imaging

机译:光学相干和非相干成像中反问题的贝叶斯方法

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In many applications of optical imaging or diffraction scattering (ultrasounds or microwave), one of the main mathematical part of the inversion, problems, when linearized, become a Fourier synthesis (FS) one. This problem consists in estimating a multivariable function from the measured data which correspond to partial knowledge of its Fourier transform (FT). Most classical methods of inversion are based on interpolation of the data and fast inverse FT. But, when the data do not fill uniformly the Fourier domain or when the phase of the signal is lacking as in optical interferometry, the results obtained by such methods are not satisfactory, because these inverse problems are ill-posed. The Bayesian estimation approach, via an appropriate modeling of the unknowns gives the possibility of compensating the lack of information in the data, thus giving satisfactory results. In this paper we give an example of FS problem in an interferometry imaging.
机译:在光学成像或衍射散射(超声波或微波)的许多应用中,这是反演的主要数学部分之一,线性化后的问题变成了傅立叶合成(FS)之一。这个问题在于从测得的数据中估计一个多元函数,该函数对应于其傅里叶变换(FT)的部分知识。大多数经典的反演方法都是基于数据插值和快速反傅立叶变换。但是,当数据不能均匀地填充傅立叶域时,或者如光学干涉术中那样当信号的相位不足时,由于这些逆问题是不适当的,因此通过这种方法获得的结果并不令人满意。贝叶斯估计方法,通过对未知数的适当建模,可以补偿数据中信息的不足,从而提供令人满意的结果。在本文中,我们以干涉成像中的FS问题为例。

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