各种图像下采样和上采样方法的分析和比较

Abdou Youssef
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引用次数: 8

摘要

只提供摘要形式。目标是更好地理解图像下/上采样组合的行为,并找到更好的下/上采样方法。我们研究了现有的下/上采样方法,并提出了新的方法。我们制定了一种频率响应方法来理解和评估下/上采样组合。通过实验验证了该方法在不同图像上的有效性,并计算了原始图像和上下采样图像之间的信噪比。基于频率响应的评价与实验评价具有较好的相关性。在统一的框架下研究上下采样组合。信号被预滤波,然后被抽取两个,导致下采样两个。然后对信号进行2次上零采样,即在连续采样之间插入0,然后进行后滤波。我们的分析表明,为了获得最佳性能,前置滤波器和后置滤波器都应该是截止点为/spl pi//2的低通滤波器。我们考虑了五类过滤器。第一种方法对应于最简单的下/上采样组合,抽取/复制,其中抽取只是跳过每一行和每一列,而复制(用于上采样)涉及复制每一行和每一列。第二类对应于双线性插值,用于上采样和下采样。第三类包括双正交小波和正交小波。第四类我们称之为二项滤波器。第五类由最小二乘FIR滤波器组成。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Analysis and comparison of various image downsampling and upsampling methods
Summary form only given. The goal is to gain a better understanding of the behavior of the image down/upsampling combinations, and find better down/upsampling methods. We examined existing down/upsampling methods and proposed new ones. We formulated a frequency response approach for understanding and evaluating down/upsampling combinations. The approach was validated experimentally by running the methods on various images and computing the signal to noise ratio (SNR) between the original and the down-then-upsampled images. The frequency response based evaluation correlates well with the experimental evaluation. Down/upsampling combinations were studied in a unified framework. Signals are pre-filtered then decimated by two, resulting in downsampling by two. Afterwards, signals are zero-upsampled by 2, i.e., inserting 0s between successive samples, and then post-filtering. Our analysis showed that for optimal performance, the pre-filter and the post-filter should both be low-pass filters with cutoff at /spl pi//2. We considered five classes of filters. The first corresponds to the simplest down/upsampling combination, decimation/duplication, where decimation is simply the skipping of every other row and every other column, and duplication (for upsampling) involves duplicating every row and every column. The second class corresponds to bilinear interpolation, for both upsampling and downsampling. The third class comprises the biorthogonal and orthogonal wavelets. The fourth class we termed binomial filters. The fifth class consists of least-square FIR filters.
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