TL;DR
The paper introduces iPSR, an iterative Poisson surface reconstruction method that reconstructs watertight surfaces from unoriented points, eliminating the need for point normals and demonstrating fast convergence and scalability.
Contribution
iPSR is a novel iterative algorithm that removes the requirement for point normals in Poisson surface reconstruction, improving robustness and efficiency.
Findings
Converges in 5-30 iterations even with random normals
Reduces iterations with a simple visibility heuristic
Outperforms existing PSR and implicit-function methods
Abstract
Poisson surface reconstruction (PSR) remains a popular technique for reconstructing watertight surfaces from 3D point samples thanks to its efficiency, simplicity, and robustness. Yet, the existing PSR method and subsequent variants work only for oriented points. This paper intends to validate that an improved PSR, called iPSR, can completely eliminate the requirement of point normals and proceed in an iterative manner. In each iteration, iPSR takes as input point samples with normals directly computed from the surface obtained in the preceding iteration, and then generates a new surface with better quality. Extensive quantitative evaluation confirms that the new iPSR algorithm converges in 5-30 iterations even with randomly initialized normals. If initialized with a simple visibility based heuristic, iPSR can further reduce the number of iterations. We conduct comprehensive comparisons…
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