Surface compression with geometric bandelets

G. Peyré, S. Mallat
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引用次数: 189

Abstract

This paper describes the construction of second generation bandelet bases and their application to 3D geometry compression. This new coding scheme is orthogonal and the corresponding basis functions are regular. In our method, surfaces are decomposed in a bandelet basis with a fast bandeletization algorithm that removes the geometric redundancy of orthogonal wavelet coefficients. The resulting transform coding scheme has an error decay that is asymptotically optimal for geometrically regular surfaces. We then use these bandelet bases to perform geometry image and normal map compression. Numerical tests show that for complex surfaces bandelets bring an improvement of 1.5dB to 2dB over state of the art compression schemes.
利用几何带状结构实现表面压缩
本文介绍了第二代小波段基的构造及其在三维几何压缩中的应用。这种新的编码方案是正交的,相应的基函数是正则的。在我们的方法中,曲面在小波段基础上进行分解,并采用快速小波段化算法消除正交小波系数的几何冗余。由此产生的变换编码方案的误差衰减对于几何规则曲面来说是渐近最优的。然后,我们使用这些小波基来执行几何图像和法线图压缩。数值测试表明,对于复杂曲面,小带基比现有压缩方案提高了 1.5 分贝到 2 分贝。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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