Geometry Reconstruction for Spatial Scalability in Point Cloud Compression Based on the Prediction of Neighbours' Weights

Zhang Chen, Shuai Wan
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Abstract

Spatial scalability is a critical feature in geometrybased point cloud compression (G-PCC). The current design of geometry reconstructions for spatial scalability applies points in fixed positions (center of nodes) and ignores the connection of points in regions. This work analyses the correlation between neighbours' occupancy and locally optimal reconstruction points within a node using the Pearson Product Moment Correlation Coefficient (PPMCC). Then we propose a geometry reconstruction method based on predicting the neighbours' weights. Geometry reconstruction points are calculated by applying weights inverse to distance to different categories of neighbours (face neighbours, edge neighbours, corner neighbours). Compared to the state-of-the-art G-PCC, performance improvement of 1.03dB in D1-PSNR and 2.90dB in D2-PSNR, on average, can be observed using the proposed method. Meanwhile, a simplified method is available to satisfy different complexity requirements.
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基于邻域权值预测的点云压缩空间可扩展性几何重构
空间可扩展性是基于几何的点云压缩(G-PCC)的关键特征。目前空间可扩展性几何重构的设计是在固定位置(节点中心)上使用点,而忽略了区域内点的连接。本工作使用Pearson积矩相关系数(PPMCC)分析了节点内邻居占用率与局部最优重建点之间的相关性。然后提出了一种基于邻域权重预测的几何重构方法。几何重建点是通过对不同类别的邻居(面邻居、边邻居、角邻居)施加与距离相反的权重来计算的。与最先进的G-PCC相比,使用该方法可以观察到D1-PSNR的平均性能提高1.03dB, D2-PSNR的平均性能提高2.90dB。同时提供了一种简化的方法来满足不同的复杂度要求。
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