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菲涅耳非相干数字全息大视场研究
引用本文:汤明玉,武梦婷,臧瑞环,荣腾达,杜艳丽,马凤英,段智勇,弓巧侠. 菲涅耳非相干数字全息大视场研究[J]. 物理学报, 2019, 68(10): 104204-104204. DOI: 10.7498/aps.68.20182216
作者姓名:汤明玉  武梦婷  臧瑞环  荣腾达  杜艳丽  马凤英  段智勇  弓巧侠
作者单位:郑州大学物理工程学院, 郑州 450001
基金项目:国家自然科学基金(批准号:51175479,U1704155)、河南省高等学校重点科研项目(批准号:16A140035,18A140032)和河南省高校科技创新团队(批准号:18IRTSTHN016)资助的课题.
摘    要:菲涅尔非相干相关全息术(Fresnel incoherent correlation holography, FINCH)通过空间光调制器(spatial light modulator, SLM)将来自物点的光波分解为曲率半径不同的两束自相干光,干涉条纹由CCD记录.由于受限于SLM与CCD的像素数目及像素尺寸, FINCH技术与光学全息术相比记录视场要小得多.本文通过对FINCH系统的记录过程进行理论分析,给出了SLM所能记录的视场角,说明通过调控加载在SLM上的双透镜光轴中心,能够扩大SLM的有效直径从而将SLM的有效记录范围增大2.77倍,有效扩大了系统的记录视场.搭建了非相干光反射式数字全息记录系统并对理论分析进行了实验验证,结果表明:在SLM上依次加载不同光轴中心位置的双透镜掩模进行FINCH记录及再现,将得到的各子图像拼接融合可以得到高分辨率大视场图像,为菲涅尔非相干全息术在高分辨大视场显微成像的进一步应用提供了有力支撑.

关 键 词:非相干数字全息术  空间光调制器  成像视场  视场拼接
收稿时间:2018-12-17

Fresnel incoherent digital holography with large field-of-view
Tang Ming-Yu,Wu Meng-Ting,Zang Rui-Huan,Rong Teng-Da,Du Yan-Li,Ma Feng-Ying,Duan Zhi-Yong,Gong Qiao-Xia. Fresnel incoherent digital holography with large field-of-view[J]. Acta Physica Sinica, 2019, 68(10): 104204-104204. DOI: 10.7498/aps.68.20182216
Authors:Tang Ming-Yu  Wu Meng-Ting  Zang Rui-Huan  Rong Teng-Da  Du Yan-Li  Ma Feng-Ying  Duan Zhi-Yong  Gong Qiao-Xia
Affiliation:School of Physics Engineering, Zhengzhou University, Zhengzhou 450001, China
Abstract:Incoherent digital holography (IDH) is a recently proposed technique to record three-dimensional (3D) information about the object under incoherent illumination, which breaks the limitation that the holographic recording must be illuminated by coherent light sources and thus makes it usable in white-light and fluorescence illuminating circumstance. In particular, the fresnel incoherent correlation holography (FINCH) is an exemplary method which improves the imaging resolution power and efficiency of incoherent digital holography, and it can obtain 3D distribution of objects swiftly without scanning and moving. However, compared with the conventional optical holography, the FINCH system has a very small field-of-view due to the limitation of the pixel number and size of spatial light modulator (SLM). Therefore, expanding the recording field-of-view of FINCH system is very significant for the application of IDH. In the FINCH, the SLM is used as a diffractive beam splitter so that each spherical beam, originating from each object point, is split into two spherical beams with two different curve radii. Then the interference fringes between the two beams are recorded by CCD. In this paper, the field-of-view angle recorded by the SLM is proposed and analyzed based on the physical and numerical principles of the FINCH system. The field-of-view of imaging system is improved by increasing the effective diameter of SLM through moving the center of the dual-lens optical axis mounted on the SLM to the edge in different directions respectively. An optical setup of reflection mode is constructed to verify the theoretical analysis of this study, and the sub-holograms in different field-of-views are obtained by CCD through changing the masks displayed on the SLM sequentially. Then, the complex holograms in different field-of-views are obtained by using the three-step phase-shifting method, and the reconstructed images are acquired respectively through the angular spectrum method (ASM) by using a computer. Finally, the large field-of-view image is obtained by stitching the reconstructed images in each field-of-view by utilizing the matlab program. The experimental results show that the efficient recording field-of-view of SLM can be increased by 2.77 times with our proposed method. Accordingly, the recording field-of-view of the system is improved significantly. The recording field-of-view of the FINCH system will increase further if the center of the dual-lens optical axis continues to move toward the edge. Therefore, this study provides an important support for the further application of high resolution microscopic imaging with large field-of-view.
Keywords:incoherent digital holography  spatial light modulator  imaging field-of-view  field-of-view splicing
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