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Sparse Regularization-Based Approach for Point Cloud Denoising and Sharp Features Enhancement

机译:基于稀疏正则化的点云去噪和锐利特征增强方法

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摘要

Denoising the point cloud is fundamental for reconstructing high quality surfaces with details in order to eliminate noise and outliers in the 3D scanning process. The challenges for a denoising algorithm are noise reduction and sharp features preservation. In this paper, we present a new model to reconstruct and smooth point clouds that combine L1-median filtering with sparse L1 regularization for both denoising the normal vectors and updating the position of the points to preserve sharp features in the point cloud. The L1-median filter is robust to outliers and noise compared to the mean. The L1 norm is a way to measure the sparsity of a solution, and applying an L1 optimization to the point cloud can measure the sparsity of sharp features, producing clean point set surfaces with sharp features. We optimize the L1 minimization problem by using the proximal gradient descent algorithm. Experimental results show that our approach is comparable to the state-of-the-art methods, as it filters out 3D models with a high level of noise, but keeps their geometric features.
机译:对点云进行消噪是重建具有细节的高质量表面以消除3D扫描过程中的噪声和离群值的基础。去噪算法的挑战是降噪和清晰的特征保留。在本文中,我们提出了一种重构和平滑点云的新模型,该模型将L1中值滤波与稀疏L1正则化相结合,既对法向矢量进行去噪,又更新了点的位置以保留点云中的鲜明特征。与平均值相比,L1中值滤波器对异常值和噪声具有鲁棒性。 L1范数是一种衡量解决方案稀疏性的方法,对点云应用L1优化可以衡量尖锐特征的稀疏性,从而生成具有尖锐特征的干净的点集曲面。我们通过使用近端梯度下降算法来优化L1最小化问题。实验结果表明,我们的方法可与最新技术相媲美,因为它可以滤除具有高噪声水平的3D模型,但保留其几何特征。

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