4.7 Article

Detail-Preserving and Content-Aware Variational Multi-View Stereo Reconstruction

Journal

IEEE TRANSACTIONS ON IMAGE PROCESSING
Volume 25, Issue 2, Pages 864-877

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TIP.2015.2507400

Keywords

Multi-view stereo; reprojection error; feature-preserving; l(p) minimization; mesh denoising

Funding

  1. Hong Kong Research Grants Council General Research Fund [PolyU 5313/13E]
  2. National Natural Science Foundation of China [61271093, 61173086, 61571165, 61373114]
  3. Program of Ministry of Education for New Century Excellent Talents [NCET-12-0150]

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Accurate recovery of 3D geometrical surfaces from calibrated 2D multi-view images is a fundamental yet active research area in computer vision. Despite the steady progress in multi-view stereo (MVS) reconstruction, many existing methods are still limited in recovering fine-scale details and sharp features while suppressing noises, and may fail in reconstructing regions with less textures. To address these limitations, this paper presents a detail-preserving and content-aware variational (DCV) MVS method, which reconstructs the 3D surface by alternating between reprojection error minimization and mesh denoising. In reprojection error minimization, we propose a novel inter-image similarity measure, which is effective to preserve fine-scale details of the reconstructed surface and builds a connection between guided image filtering and image registration. In mesh denoising, we propose a content-aware l(p)-minimization algorithm by adaptively estimating the p value and regularization parameters. Compared with conventional isotropic mesh smoothing approaches, the proposed method is much more promising in suppressing noise while preserving sharp features. Experimental results on benchmark data sets demonstrate that our DCV method is capable of recovering more surface details, and obtains cleaner and more accurate reconstructions than the state-of-the-art methods. In particular, our method achieves the best results among all published methods on the Middlebury dino ring and dino sparse data sets in terms of both completeness and accuracy.

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