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首页> 外文期刊>ACM Transactions on Graphics >Mesh Denoising via Cascaded Normal Regression
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Mesh Denoising via Cascaded Normal Regression

机译:通过级联正态回归进行网格降噪

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摘要

We present a data-driven approach for mesh denoising. Our keyrnidea is to formulate the denoising process with cascaded non-linearrnregression functions and learn them from a set of noisy meshes andrntheir ground-truth counterparts. Each regression function infers thernnormal of a denoised output mesh facet from geometry featuresrnextracted from its neighborhood facets on the input mesh and sendsrnthe result as the input of the next regression function. Specifically,rnwe develop a filtered facet normal descriptor (FND) for modeling therngeometry features around each facet on the noisy mesh and modelrna regression function with neural networks for mapping the FNDsrnto the facet normals of the denoised mesh. To handle meshes withrndifferent geometry features and reduce the training difficulty, werncluster the input mesh facets according to their FNDs and train neuralrnnetworks for each cluster separately in an offline learning stage.rnAt runtime, our method applies the learned cascaded regressionrnfunctions to a noisy input mesh and reconstructs the denoised meshrnfrom the output facet normals.rnOur method learns the non-linear denoising process from the trainingrndata and makes no specific assumptions about the noise distributionrnand geometry features in the input. The runtime denoising processrnis fully automatic for different input meshes. Our method can berneasily adapted to meshes with arbitrary noise patterns by training arndedicated regression scheme with mesh data and the particular noisernpattern. We evaluate our method on meshes with both syntheticrnand real scanned noise, and compare it to other mesh denoisingrnalgorithms. Results demonstrate that our method outperforms thernstate-of-the-art mesh denoising methods and successfully removesrndifferent kinds of noise for meshes with various geometry features.
机译:我们提出了一种数据驱动的网格降噪方法。我们的关键思想是用级联的非线性回归函数来制定去噪过程,并从一组嘈杂的网格及其地面真实性对应物中学习它们。每个回归函数根据从输入网格上的邻域面提取的几何特征推断去噪后的输出网格面的法线,然后将结果作为下一个回归函数的输入进行发送。具体来说,我们开发了一种经过过滤的构面法线描述符(FND),用于对嘈杂的网格上每个构面周围的几何特征进行建模,并使用神经网络对Modelnna回归函数进行建模,以将FND映射到去噪网格的构面法线。为了处理具有不同几何特征的网格并降低训练难度,请在离线学习阶段根据输入网格的FND汇总输入网格面并分别训练每个集群的神经网络。我们的方法从训练数据中学习非线性降噪过程,并且不对输入中的噪声分布和几何特征做出特定假设。对于不同的输入网格,运行时降噪过程是全自动的。通过使用网格数据和特定的噪声模式训练有经验的回归方案,我们的方法可以轻松地适应具有任意噪声模式的网格。我们在具有合成噪声和实际扫描噪声的网格上评估我们的方法,并将其与其他网格去噪算法进行比较。结果表明,我们的方法优于最新的网格降噪方法,并成功消除了具有各种几何特征的网格的各种噪声。

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