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Feature-preserving mesh denoising via normal guided quadric error metrics

机译:通过常规引导的二次误差度量保持特征的网格去噪

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While modern optical and laser 3D scanners can generate high accuracy mesh models, to largely avoid their introducing noise which prohibits practical applications still results in high cost Thus, optimizing noisy meshes while preserving their geometric details is necessary for production, which still remains as challenging work. In this paper we propose a novel and efficient two-stage feature-preserving mesh denoising framework which can remove noise while preserving fine features of a surface mesh. We improve the capability of feature preservation of our vertex updating scheme by employing an extension of the quadric error metrics (QEM), which can track and minimize updating errors and hence well preserve the overall shape as well as detailed features of a mesh. We further leverage vertex normals to guide the vertex updating process, as the normal field of a mesh reflects the geometry of the underlying surface. In addition, to obtain a more accurate normal field to guide vertex updating, we develop an improved normal filter by integrating advantages of existing filters. Compared with traditional gradient descent based schemes, our method performs better on challenging regions with rich geometric features. Moreover, a local entropy metric is proposed to measure stability of a mesh and the effectiveness of vertex updating algorithms. Qualitative and quantitative experiments demonstrate that our approach can effectively remove noise from noisy meshes while preserving or recovering geometrical features of original objects.
机译:尽管现代的光学和激光3D扫描仪可以生成高精度的网格模型,但要在很大程度上避免其引入的噪声(这会阻止实际应用)仍然会导致高成本,因此,在生产时必须在优化噪点网格的同时保留其几何细节,这仍然是一项艰巨的工作。在本文中,我们提出了一种新颖且高效的两阶段特征保留网格降噪框架,该框架可以在保留表面网格精细特征的同时去除噪声。通过采用二次误差度量(QEM)的扩展,我们提高了顶点更新方案的特征保留能力,该扩展可以跟踪并最小化更新错误,从而很好地保留了网格的整体形状和详细特征。我们进一步利用顶点法线来指导顶点更新过程,因为网格的法线场反映了基础表面的几何形状。另外,为了获得更准确的法线场来指导顶点更新,我们通过整合现有滤镜的优势开发了一种改进的法线滤镜。与传统的基于梯度下降的方案相比,我们的方法在具有丰富几何特征的具有挑战性的区域上表现更好。此外,提出了一种局部熵度量来度量网格的稳定性和顶点更新算法的有效性。定性和定量实验表明,我们的方法可以有效消除噪声网格中的噪声,同时保留或恢复原始对象的几何特征。

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