• Photonics Research
  • Vol. 12, Issue 11, 2703 (2024)
Wenxue Zhang1, Tianlong Man1, Minghua Zhang1, Hongqiang Zhou1..., Zenghua Liu2 and Yuhong Wan1,*|Show fewer author(s)
Author Affiliations
  • 1School of Physics and Optoelectronic Engineering, Beijing University of Technology, Beijing 100124, China
  • 2School of Information Science and Technology, Beijing University of Technology, Beijing 100124, China
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    DOI: 10.1364/PRJ.533485 Cite this Article Set citation alerts
    Wenxue Zhang, Tianlong Man, Minghua Zhang, Hongqiang Zhou, Zenghua Liu, Yuhong Wan, "Multifunctional computational fluorescence self-interference holographic microscopy," Photonics Res. 12, 2703 (2024) Copy Citation Text show less

    Abstract

    Fluorescence microscopy is crucial in various fields such as biology, medicine, and life sciences. Fluorescence self-interference holographic microscopy has great potential in bio-imaging owing to its unique wavefront coding characteristics; thus, it can be employed as three-dimensional (3D) scanning-free super-resolution microscopy. However, the available approaches are limited to low optical efficiency, complex optical setups, and single imaging functions. The geometric phase lens can efficiently manipulate the optical field’s amplitude, phase, and polarization. Inspired by geometric phase and self-interference holography, a self-interference fluorescent holographic microscope-based geometric phase lens is proposed. This system allows for wide-field, 3D fluorescence holographic imaging, and edge-enhancement from the reconstruction of only one complex-valued hologram. Experiments demonstrate the effectiveness of our method in imaging biological samples, with improved resolution and signal-to-noise ratio. Furthermore, its simplicity and convenience make it easily compatible with existing optical microscope setups, making it a powerful tool for observing biological samples and detecting industrial defects.
    Ugp=Q(1d0)Q(1f)*Q(1di),

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    Ii=|12Q(1d0)Q(1f)*Q(1di)Q(1fgp)ejφabejθi*Q(1ds)+12Q(1d0)Q(1f)*Q(1di)Q(1fgp)ejφabejθi*Q(1ds)|2.

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    OHi=Oi*Ii,

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    Ha=(OH1OH3)+j(OH2OH4).

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    O(x,y,zr)=F1{F[Ha(x,y)]T(fx,fy)}.

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    T(fx,fy)=exp[2jπzrλ1λ2(fx2+fy2)].

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    OAO(x,y,zr)=F1{F[O(x,y,zr)]·ej·φAO}.

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    T1(fx,fy)=ρwexp[(ρw)2]circ(ρR0)exp(jψ)T(fx,fy).

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    Wenxue Zhang, Tianlong Man, Minghua Zhang, Hongqiang Zhou, Zenghua Liu, Yuhong Wan, "Multifunctional computational fluorescence self-interference holographic microscopy," Photonics Res. 12, 2703 (2024)
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