arXiv:2504.14210eess.IVphysics.optics2025-04被引 1

用轴向结构光实现无串扰的三维折射率成像,简化硬件设计。

Phase tomography with axial structured illumination

  • 通过轴向结构光照射,结合稀疏性约束迭代重建。
  • 当切片间距满足有效焦深设计曲线时,可实现无串扰三维重构。
  • 适合追求低成本、简化光学系统的生物成像研究者。

全息断层成像(HT)或光学衍射断层成像(ODT)能提供三维样本折射率(RI)的逐层信息,是生命科学中重要的无标记成像技术。与仅提供二维相位累积信息的数字全息显微镜(DHM)不同,HT可实现三维重建。早期方法基于傅里叶衍射定理,近年转向使用迭代优化框架求解三维RI。尽管算法演进,硬件仍依赖多角度照明。本文研究沿轴向的结构光照明在3D RI重建中的可行性。仿真结果表明,若切片间距遵循有效深度焦距设计曲线,并引入稀疏性惩罚,即可实现无串扰的逐层重建。对两、三、四层具有横向重叠特征的物体仿真显示,场传播的切片间去相关性与稀疏性正则化共同起作用。结果表明,可构建无需复杂多角度照明的轴向结构光断层成像(ASIT)系统。

原文摘要 · Abstract (English)

Holographic Tomography (HT) or Optical Diffraction Tomography (ODT) provides slice-by-slice information about the refractive index (RI) of three-dimensional (3D) samples and is emerging as an important label-free imaging modality for Life sciences. HT systems go beyond the digital holographic microscopy (DHM) systems that provide a two-dimensional (2D) representation of the total accumulated phase acquired by a plane beam on transmission through a 3D sample. While the early HT systems used a direct reconstruction methodology based on the Fourier diffraction theorem, in recent years, there has been an increasing shift towards using iterative optimization frameworks for solving the 3D RI reconstruction problem. Despite this algorithmic framework shift, the HT system hardware still largely uses the multi-angle illumination geometries that were suitable for reconstructions based on the Fourier diffraction theorem. The present work examines the possibility of HT reconstruction through the use of on-axis structured illumination(s) that nominally illuminates the 3D sample along the axial direction. Through a simulation study, it is shown that a cross-talk free slice-by-slice 3D RI reconstruction of the sample is possible in this case via the use of sparsity penalties if the slice-to-slice distance obeys a design curve based on the notion of effective depth of focus. The simulation results for two-, three- and four-slice 3D objects with laterally overlapping features clearly outline the separate roles played by the slice-to-slice de-correlation of the field propagating through the 3D sample and that of the sparsity penalty used to guide the iterative solution. Our results suggest the possibility of realizing an Axial Structured Illumination Tomography (ASIT) system configuration that avoids the use of hardware-intensive multi-angle illumination geometry.

三维成像结构光断层成像稀疏重建

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