mlsanityData to 7 Oct 2026

Polarimetric Multi-View Inverse Rendering

arXiv 2007.08830 ↗First posted 17 Jul 2020cs.CVcited by 28

Not on the map. Why?

Abstract (arXiv)

A polarization camera has great potential for 3D reconstruction since the angle of polarization (AoP) of reflected light is related to an object's surface normal. In this paper, we propose a novel 3D reconstruction method called Polarimetric Multi-View Inverse Rendering (Polarimetric MVIR) that effectively exploits geometric, photometric, and polarimetric cues extracted from input multi-view color polarization images. We first estimate camera poses and an initial 3D model by geometric reconstruction with a standard structure-from-motion and multi-view stereo pipeline. We then refine the initial model by optimizing photometric and polarimetric rendering errors using multi-view RGB and AoP images, where we propose a novel polarimetric rendering cost function that enables us to effectively constrain each estimated surface vertex's normal while considering four possible ambiguous azimuth angles revealed from the AoP measurement. Experimental results using both synthetic and real data demonstrate that our Polarimetric MVIR can reconstruct a detailed 3D shape without assuming a specific polarized reflection depending on the material.

Key facts. Cited by 28 papers in the map (data through 7 Oct 2026). First posted on arXiv 17 Jul 2020.

Builds on

No reference list yet.

Built on by

Cited by year (2026 to 7 Oct)

Citing papers per year: 2021: 3; 2022: 8; 2023: 5; 2024: 6; 2025: 5; 2026: 1.

28 papers.

Sort:

By area:

  1. 2021Deep Polarization Imaging for 3D shape and SVBRDF Acquisitioncited by 56
  2. 2021Shape from Polarization for Complex Scenes in the Wildcited by 53
  3. 2022PANDORA: Polarization-Aided Neural Decomposition Of Radiancecited by 52
  4. 2023NeISF: Neural Incident Stokes Field for Geometry and Material Estimationcited by 25
  5. 2024NeRSP: Neural 3D Reconstruction for Reflective Objects with Sparse Polarized Imagescited by 22
  6. 2023Multi-View Azimuth Stereo via Tangent Space Consistencycited by 16
  7. 2024PISR: Polarimetric Neural Implicit Surface Reconstruction for Textureless and Specular Objectscited by 15
  8. 2022Perspective Phase Angle Model for Polarimetric 3D Reconstructioncited by 11
  9. 2022Two-Step Color-Polarization Demosaicking Networkcited by 9
  10. 2022Simultaneous Acquisition of High Quality RGB Image and Polarization Information using a Sparse Polarization Sensorcited by 9
  11. 2024NeISF++: Neural Incident Stokes Field for Polarized Inverse Rendering of Conductors and Dielectricscited by 9
  12. 2021Spectral MVIR: Joint Reconstruction of 3D Shape and Spectral Reflectancecited by 8
16 more
  1. 2022Polarimetric Inverse Rendering for Transparent Shapes Reconstructioncited by 8
  2. 2025PolGS: Polarimetric Gaussian Splatting for Fast Reflective Surface Reconstructioncited by 8
  3. 2022Sparse Ellipsometry: Portable Acquisition of Polarimetric SVBRDF and Shape with Unstructured Flash Photographycited by 7
  4. 2024Deep Polarization Cues for Single-shot Shape and Subsurface Scattering Estimationcited by 6
  5. 2022Deep Demosaicing for Polarimetric Filter Array Camerascited by 5
  6. 2024GNeRP: Gaussian-guided Neural Reconstruction of Reflective Objects with Noisy Polarization Priorscited by 5
  7. 2025PolarAnything: Diffusion-based Polarimetric Image Synthesiscited by 5
  8. 2023Polarimetric PatchMatch Multi-View Stereocited by 3
  9. 2024Polarimetric BSSRDF Acquisition of Dynamic Facescited by 3
  10. 2025Benchmarking Burst Super-Resolution for Polarization Images: Noise Dataset and Analysiscited by 3
  11. 2025Glossy Object Reconstruction with Cost-effective Polarized Acquisitioncited by 3
  12. 2023Fooling Polarization-based Vision using Locally Controllable Polarizing Projectioncited by 2
  13. 2023Pola4All: survey of polarimetric applications and an open-source toolkit to analyze polarizationcited by 1
  14. 2025Thermal Polarimetric Multi-view Stereocited by 1
  15. 2022A Geometric Model for Polarization Imaging on Projective Camerascited by 0
  16. 2026PhyGaP: Physically-Grounded Gaussians with Polarization Cuescited by 0