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Compressive Fresnel digital holography using Fresnelet based sparse representation

机译:使用基于Fresnelet的稀疏表示的压缩Fresnel数字全息术

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摘要

Compressive sensing (CS) in digital holography requires only very less number of pixel level detections in hologram plane for accurate image reconstruction and this is achieved by exploiting the sparsity of the object wave. When the input object fields are non-sparse in spatial domain, CS demands a suitable sparsification method like wavelet decomposition. The Fresnelet, a suitable wavelet basis for processing Fresnel digital holograms is an efficient sparsifier for the complex Fresnel field obtained by the Fresnel transform of the object field and minimizes the mutual coherence between sensing and sparsifying matrices involved in CS. The paper demonstrates the merits of Fresnelet based sparsification in compressive digital Fresnel holography over conventional method of sparsifying the input object field. The phase shifting digital Fresnel holography (PSDH) is used to retrieve the complex Fresnel field for the chosen problem. The results are presented from a numerical experiment to show the proof of the concept. (C) 2014 Elsevier B.V. All rights reserved.
机译:数字全息术中的压缩感测(CS)仅需要在全息图平面中进行非常少量的像素级检测即可进行精确的图像重建,这是通过利用物波的稀疏性来实现的。当输入对象字段在空间域中不稀疏时,CS要求像小波分解这样的合适的稀疏化方法。 Fresnelet是处理Fresnel数字全息图的合适小波基础,它是通过物场的Fresnel变换获得的复杂Fresnel场的有效稀疏器,并使CS中涉及的稀疏矩阵和稀疏矩阵之间的互相关性最小。本文证明了基于菲涅尔稀疏性的压缩数字菲涅耳全息照相技术优于稀疏输入物场的常规方法。相移数字菲涅耳全息术(PSDH)用于检索所选问题的复杂菲涅耳场。数值实验给出了结果,以证明这一概念。 (C)2014 Elsevier B.V.保留所有权利。

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