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A fast and efficient memory image codec (encoding/decoding) based on all level curvelet transform co-efficients with SPIHT and Run Length Encoding

机译:一种基于SPIHT和游程长度编码的所有级别Curvelet变换系数的快速高效的内存图像编解码器(编码/解码)

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It is proposed that an efficient and fast image compression scheme based on all level curvelet coefficients with SPIHT (Set Partitioning in Hierarchical Trees). For images with textures, the high frequency wavelet coefficients are likely to become significant after several code passes of SPIHT, which degrades the coding performance. The basic flaw that wavelet transform exhibits, is its inability to represent edge discontinuities along curves. Less number of coefficients is required in compression process but several wavelet coefficients are used to reconstruct edges properly along the curves. This is due to the reason that in a map of large wavelet coefficients, edges repeat at scale after scale. There was a need of a transform that handles two dimensional singularities along the curves sparsely. This led to the birth of new multi-resolution curvelet transform. Curvelet basis elements possess wavelet basis function qualities but these also oriented at a variety of directions and so represent edge discontinuities and other singularities well than wavelet transform. In the proposed method, a curvelet transform of an image is taken and selected all level curvelet coefficients information. Then, it has been applied with SPIHT encoding. The SPIHT encoded output is stored as a bit stream. Run Length Encoding has been applied to the bit stream. It produces further compressed bit stream. Then run length decoding and SPIHT decoding have been applied and inverse curvelet transform has been taken to reconstruct the image. Images of different sizes have been tested in the experiment and the results are listed in the tables.
机译:提出了一种基于所有水平curvelet系数的SPIHT(层次树中的集合划分)的高效,快速的图像压缩方案。对于具有纹理的图像,在经过SPIHT几次编码后,高频小波系数可能会变得很重要,这会降低编码性能。小波变换表现出的基本缺陷是无法表示沿曲线的边缘不连续性。在压缩过程中需要较少数量的系数,但是使用几个小波系数来正确地沿曲线重建边缘。这是由于在小波系数大的图中,边缘在一个标度之后一个标度地重复的原因。需要一种变换来稀疏地处理沿曲线的二维奇点。这催生了新的多分辨率Curvelet变换。曲波基元具有小波基函数性质,但它们也指向各种方向,因此与小波变换相比,它们很好地表示了边缘不连续性和其他奇异性。在提出的方法中,对图像进行Curvelet变换并选择所有级别的Curvelet系数信息。然后,它已应用SPIHT编码。 SPIHT编码的输出存储为位流。运行长度编码已应用于位流。它产生进一步的压缩比特流。然后应用游程长度解码和SPIHT解码,并采用逆曲波变换来重建图像。实验中已经测试了不同尺寸的图像,结果列在表中。

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