2020
DOI: 10.1109/tci.2019.2945204
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Bayesian 3D Reconstruction of Subsampled Multispectral Single-Photon Lidar Signals

Abstract: Light detection and ranging (Lidar) single-photon devices capture range and intensity information from a 3D scene. This modality enables long range 3D reconstruction with high range precision and low laser power. A multispectral single-photon Lidar system provides additional spectral diversity, allowing the discrimination of different materials. However, the main drawback of such systems can be the long acquisition time needed to collect enough photons in each spectral band. In this work, we tackle this proble… Show more

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Cited by 22 publications
(24 citation statements)
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“…In a similar fashion to depth, spatial smoothness can be enforced on the reflectivity by considering latent variables as in the gamma Markov random field prior [47]. However, this prior will lead to underestimated reflectivity values as already highlighted in [27]. In this work, we introduce an N ×K latent variable M assigned a Gaussian prior distribution as follows…”
Section: B Prior Distribution For Reflectivitymentioning
confidence: 99%
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“…In a similar fashion to depth, spatial smoothness can be enforced on the reflectivity by considering latent variables as in the gamma Markov random field prior [47]. However, this prior will lead to underestimated reflectivity values as already highlighted in [27]. In this work, we introduce an N ×K latent variable M assigned a Gaussian prior distribution as follows…”
Section: B Prior Distribution For Reflectivitymentioning
confidence: 99%
“…• The RT3D algorithm [34]: assumes the presence of multiple surfaces per-pixel and is used when analysing robustness to noise and photon-sparse regime imaging on single spectral data. • The MUSAPOP algorithm [27]: assumes the presence of multiple surfaces per-pixel and is used when analysing multi-spectral Lidar data.…”
Section: A Comparison Algorithms and Evaluation Criteriamentioning
confidence: 99%
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“…Sampling the auxiliary variablẽ t needed in (23) can be achieved as when Φ = ∅. Optimizing (24) globally is challenging as the problem is not convex and alternating optimization w.r.t. W and Φ can be adopted to ensure local convergence.…”
Section: B Estimation Of the Hyper-parametersmentioning
confidence: 99%