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Encoding of Pictures using the Singular Value Decomposition(SVD) and 1-D Discrete Cosine Transform(DCT)

机译:使用奇异值分解(SVD)和一维离散余弦变换(DCT)对图片进行编码

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In this paper we propose an efficient encoding algorithm which decomposes a picture matrix A to singular values and eigen vectors of AAT and ATA, and then encodes the singular values and DCT coefficients of eigen vectors by PCM. We transform the eigen vectors of the first decomposed term, which are flat and do not have higher frequency components, to 1 dimensional DCT coefficients. The magnitude of the coefficients is small when the vector is flat, allowing us to encode the coefficients efficiently using this characteristic. For decomposed terms other than the first decomposed term, we are able to encode the singular values and eigen vectors by PCM with a small number of bits without increasing quantization noise, since the singular values are very small.
机译:本文提出一种有效的编码算法,将图像矩阵A分解为AAT和ATA的奇异值和特征向量,然后通过PCM对特征向量的奇异值和DCT系数进行编码。我们将第一个分解项的特征向量(其平坦且不具有更高的频率分量)转换为一维DCT系数。当向量平坦时,系数的大小较小,这使我们可以利用此特征对系数进行有效编码。对于除第一分解项以外的分解项,由于奇异值非常小,我们能够用少量的比特通过PCM对奇异值和本征向量进行编码,而不会增加量化噪声。

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