A Surface Reconstruction Method Using Global Graph Cut Optimization
The surface reconstruction from multiple calibrated images has been mainly approached using local methods, either as a continuous optimization driven by level sets, or as a discrete volumetric method of space carving. We here propose a direct surface reconstruction approach. It starts from a continuous geometric functional that is then minimized up to a discretization by a global graph-cut algorithm operating on a 3D embedded graph. The method is related to the stereo disparity computation based on graph-cut formulation, but fundamentally different in two aspects. First, the existing stereo disparity methods are only interested in obtaining layers of constant disparity, while we focus on a surface geometry of high resolution. Second, only approximate solutions are reached by most of the existing graph-cut algorithms, while we reach a global minimum. The whole procedure is consistently incorporated into a voxel representation that handles both occlusions and discontinuities. It is demonstrated on real sequences, yielding remarkably detailed surface geometry up to $1/10$th pixel.
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This paper is related to the following previous publications:
More details about Acquisition of 3D information from images.
This paper is related to the following previous publications:
- A Volumetric Reconstruction Method from Multiple Calibrated Views using Global Graph Cut Optimization: research report with detailed prooves.
- Robust acquisitions of 3D informations from short image sequences: Graphical Models article describing an approach without the graph-cut technique.
More details about Acquisition of 3D information from images.
BibTex references
@InProceedings\{PSQ04, author = "Paris, Sylvain and Sillion, Fran\c{c}ois and Quan, Long", title = "A Surface Reconstruction Method Using Global Graph Cut Optimization", booktitle = "Asian Conference of Computer Vision", month = "January", year = "2004", keywords = "surface, optimization, graph-c", url = "http://artis.inria.fr/Publications/2004/PSQ04" }