Progressive transmission of scientific data using biorthogonal wavelet transform

Hai Tao, R. Moorhead
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引用次数: 42

Abstract

An important issue in scientific visualization systems is the management of data sets. Most data sets in scientific visualization, whether created by measurement or simulation, are usually voluminous. The goal of data management is to reduce the storage space and the access time of these data sets to speed up the visualization process. A new progressive transmission scheme using spline biorthogonal wavelet bases is proposed in this paper. By exploiting the properties of this set of wavelet bases, a fast algorithm involving only additions and subtractions is developed. Due to the multiresolutional nature of the wavelet transform, this scheme is compatible with hierarchical-structured rendering algorithms. The formula for reconstructing the functional values in a continuous volume space is given in a simple polynomial form. Lossless compression is possible, even when using floating-point numbers. This algorithm has been applied to data from a global ocean model. The lossless compression ratio is about 1.5:1. With a compression ratio of 50:1, the reconstructed data is still of good quality. Several other wavelet bases are compared with the spline biorthogonal wavelet bases. Finally the reconstructed data is visualized using various algorithms and the results are demonstrated.<>
基于双正交小波变换的科学数据渐进传输
科学可视化系统中的一个重要问题是数据集的管理。科学可视化中的大多数数据集,无论是通过测量还是模拟创建的,通常都是大量的。数据管理的目标是减少这些数据集的存储空间和访问时间,以加快可视化过程。提出了一种新的基于样条双正交小波基的渐进式传输方案。利用这组小波基的性质,提出了一种只涉及加减法的快速算法。由于小波变换的多分辨率特性,该方案与分层结构的绘制算法兼容。以简单多项式形式给出了在连续体积空间中重建泛函值的公式。即使在使用浮点数时,无损压缩也是可能的。该算法已应用于全球海洋模型的数据。无损压缩比约为1.5:1。在50:1的压缩比下,重构后的数据质量仍然很好。将其他几种小波基与样条双正交小波基进行了比较。最后利用各种算法对重构数据进行可视化处理,并对结果进行了验证。
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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