基于上下文的算术编码的非三角形网格连通性压缩

Y. Liu, E. Wu
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引用次数: 1

摘要

在本文中,我们提出了一种用于一般多边形网格连通性信息编码的有效算法。该算法是一种单分辨率的网格无损压缩方法,主要针对非三角形网格。与已有的非三角形网格压缩算法相比,该算法采用了一种新的熵编码方法,大大提高了压缩比。该方法首先采用霍夫曼编码器,然后采用基于上下文的算术编码器对霍夫曼码进行编码。该方法还提出了一种新的网格遍历方法,该方法可以对每个多边形面进行多次遍历,而每个面仍然只编码一次。在这种新方法中,增加了“跳转”操作来取代现有各种连接压缩算法中常用的“分割”操作。采用新的遍历方法,利用操作员码被解码后立即丢弃的译码方案,可以节省大量的译码时间和空间。因此,该解码方法可以很好地应用于在线传输和解码的应用。换句话说,我们的算法具有并行编码和解码的优势。该算法还可以处理带有孔的网格。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Connectivity compression for non-triangular meshes by context-based arithmetic coding
In this article, we present an efficient algorithm for encoding the connectivity information of general polygon meshes. The algorithm is a single-resolution lossless compression method for meshes, mainly for non-triangular meshes. In comparison with the excellent algorithms previously proposed for non-triangular meshes, the new method highly improves the compression ratio by using a novel entropy coding method. By the method, Huffman coder is first applied, then a context-based arithmetic coder is employed to encode the Huffman codes.The new method also puts forward a novel mesh traversing method by which the traversal to each polygon face could be in multiple times, though encoding each face is still only once. In this new method, "jump" operations are added to replacing "split" operations commonly used in various existing connectivity compression algorithms. Much of the decoding time and space could be saved by using the new traversing method through taking advantage of a decoding scheme that the operator code could be immediately discarded as soon as it is decoded. Therefore, the decoding method could be well applied to the applications with online transmission and decoding. In another word, our algorithm has an advantage of parallel encoding and decoding. The algorithm is also capable of handling the meshes with holes.
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