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Signal-processing approaches for image-resolution restoration for TOMBO imagery

机译:用于TOMBO图像的图像分辨率恢复的信号处理方法

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Thin observation module by bounded optics (TOMBO) is an optical system that achieves compactness and thinness by replacing a conventional large full aperture by a lenslet array with several smaller apertures. This array allows us to collect diverse low-resolution measurements. Finding an efficient way of combining these diverse measurements to make a high-resolution image is an important research problem. We focus on finding a computational method for performing the resolution restoration and evaluating the method via simulations. Our approach is based on advanced signal-processing concepts: we construct a computational data model based on Fourier optics and propose restoration algorithms based on minimization of an information-theoretic measure, called Csiszar's I divergence between two nonnegative quantities: the measured data and the hypothetical images that are induced by our algorithms through the use of our computational data model. We also incorporate Poisson and Gaussian noise processes to model the physical measurements. To solve the optimization problem, we adapt the popular expectation-maximization method. These iterative algorithms, in a multiplicative form, preserve powerful nonnegativity constraints. We further incorporate a regularization based on minimization of total variation to suppress incurring artifacts such as roughness on the surfaces of the estimates. Two sets of simulation examples show that the algorithms can produce very high-quality estimates from noiseless measurements and reasonably good estimates from noisy measurements, even when the measurements are incomplete. Several interesting and useful avenues for future work such as the effects of measurement selection are suggested in our conclusional remarks. (C) 2008 Optical Society of America.
机译:带边界光学系统的薄观测模块(TOMBO)是一种光学系统,可通过用具有几个较小孔径的小透镜阵列代替常规的较大全孔径来实现紧凑和薄型化。该阵列使我们能够收集各种低分辨率的测量值。寻找一种有效的方法将这些不同的测量结果结合起来以制作高分辨率图像是一个重要的研究问题。我们着重于寻找一种用于执行分辨率恢复的计算方法,并通过仿真评估该方法。我们的方法基于先进的信号处理概念:我们构建基于傅立叶光学的计算数据模型,并基于信息理论测量值的最小化提出恢复算法,称为两个测量值和假设值之间两个非负量之间的Csiszar I散度。通过使用我们的计算数据模型由我们的算法得出的图像。我们还结合了泊松和高斯噪声过程来对物理测量进行建模。为了解决优化问题,我们采用了流行的期望最大化方法。这些乘法算法以乘法形式保留强大的非负约束。我们进一步结合了基于总变化最小化的正则化,以抑制产生的伪影,例如估计表面的粗糙度。两组仿真示例表明,即使在测量不完整的情况下,该算法也可以从无噪声的测量结果中产生非常高质量的估计,而从噪声测量中得出合理的估计结果。在我们的总结中,提出了一些未来工作的有趣且有用的途径,例如测量选择的效果。 (C)2008年美国眼镜学会。

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