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Snapshot 3D image projection using a diffractive decoder

arXiv 2512.20464 ↗First posted 23 Dec 2025physics.optics cs.CV cs.NEcited by 0

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Abstract (arXiv)

3D image display is essential for next-generation volumetric imaging; however, dense depth multiplexing for 3D image projection remains challenging because diffraction-induced cross-talk rapidly increases as the axial image planes get closer. Here, we introduce a 3D display system comprising a digital encoder and a diffractive optical decoder, which simultaneously projects different images onto multiple target axial planes with high axial resolution. By leveraging multi-layer diffractive wavefront decoding and deep learning-based end-to-end optimization, the system achieves high-fidelity depth-resolved 3D image projection in a snapshot, enabling axial plane separations on the order of a wavelength. The digital encoder leverages a Fourier encoder network to capture multi-scale spatial and frequency-domain features from input images, integrates axial position encoding, and generates a unified phase representation that simultaneously encodes all images to be axially projected in a single snapshot through a jointly-optimized diffractive decoder. We characterized the impact of diffractive decoder depth, output diffraction efficiency, spatial light modulator resolution, and axial encoding density, revealing trade-offs that govern axial separation and 3D image projection quality. We further demonstrated the capability to display volumetric images containing 28 axial slices, as well as the ability to dynamically reconfigure the axial locations of the image planes, performed on demand. Finally, we experimentally validated the presented approach, demonstrating close agreement between the measured results and the target images. These results establish the diffractive 3D display system as a compact and scalable framework for depth-resolved snapshot 3D image projection, with potential applications in holographic displays, AR/VR interfaces, and volumetric optical computing.

Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 19 of its 50 references that are in the map. First posted on arXiv 23 Dec 2025.

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19 of 50 references.

References · 19

  1. 2020Fourier Neural Operator for Parametric Partial Differential Equationscited by 2,806
  2. 2020Misalignment Resilient Diffractive Optical Networkscited by 33
  3. 2018Analysis of Diffractive Optical Neural Networks and Their Integration with Electronic Neural Networkscited by 30
  4. 2021All-Optical Synthesis of an Arbitrary Linear Transformation Using Diffractive Surfacescited by 24
  5. 2022Fourier Imager Network (FIN): A deep neural network for hologram reconstruction with superior external generalizationcited by 18
  6. 2023Universal Linear Intensity Transformations Using Spatially-Incoherent Diffractive Processorscited by 17
  7. 2022Data class-specific all-optical transformations and encryptioncited by 16
  8. 2019Class-specific Differential Detection in Diffractive Optical Neural Networks Improves Inference Accuracycited by 15
  9. 2020Scale-, shift- and rotation-invariant diffractive optical networkscited by 15
  10. 2022Super-resolution image display using diffractive decoderscited by 13
  11. 2021Neural 'Etendue Expander for Ultra-Wide-Angle High-Fidelity Holographic Displaycited by 11
  12. 2022Polarization Multiplexed Diffractive Computing: All-Optical Implementation of a Group of Linear Transformations Through a Polarization-Encoded Diffractive Networkcited by 10
7 more
  1. 2024Optical Generative Modelscited by 7
  2. 2023All-optical image denoising using a diffractive visual processorcited by 6
  3. 2023Multisource Holographycited by 4
  4. 2024PAC-FNO: Parallel-Structured All-Component Fourier Neural Operators for Recognizing Low-Quality Imagescited by 4
  5. 2025Model-free front-to-end training of a large high performance laser neural networkcited by 4
  6. 2025Gaussian Wave Splatting for Computer-Generated Holographycited by 4
  7. 2025Model-free Optical Processors using In Situ Reinforcement Learning with Proximal Policy Optimizationcited by 2

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