Paper ID | COM-3.7 | ||
Paper Title | DYNAMIC POINT CLOUD GEOMETRY COMPRESSION USING CUBOID BASED COMMONALITY MODELING FRAMEWORK | ||
Authors | Ashek Ahmmed, Manoranjan Paul, Charles Sturt University, Australia; Manzur Murshed, Federation University, Australia; David Taubman, University of New South Wales, Australia | ||
Session | COM-3: Image and Video Communications | ||
Location | Area H | ||
Session Time: | Tuesday, 21 September, 13:30 - 15:00 | ||
Presentation Time: | Tuesday, 21 September, 13:30 - 15:00 | ||
Presentation | Poster | ||
Topic | Image and Video Communications: Lossy coding of images & video | ||
IEEE Xplore Open Preview | Click here to view in IEEE Xplore | ||
Abstract | Point cloud in its uncompressed format require very high data rate for storage and transmission. The video based point cloud compression (V-PCC) technique projects a dynamic point cloud into geometry and texture video sequences. The projected geometry and texture video frames are then encoded using modern video coding standard like HEVC. However, HEVC encoder is unable to exploit the global commonality that exists within a geometry frame and between successive geometry frames to a greater extent. This is because in HEVC, the current frame partitioning starts from a rigid 64x64 pixels level without considering the structure of the scene need be coded. In this paper, an improved commonality modeling framework is proposed, by leveraging on cuboid-based frame partitioning, to encode point cloud geometry frames. The associated frame-partitioning scheme is based on statistical properties of the current geometry frame and therefore yields a flexible block partitioning structure composed of cuboids. Additionally, the proposed commonality modeling approach is computationally efficient and has a compact representation. Experimental results show that if the V-PCC reference encoder is augmented by the proposed commonality modeling technique, a bit rate savings of 2.71% and 4.25% are achieved for full body and upper body of human point clouds' geometry sequences respectively. |