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A Fast DCT Algorithm for Watermarking in Digital Signal Processor

机译:数字信号处理器中用于水印的快速DCT算法

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摘要

Discrete cosine transform(DCT) has been an international standard in Joint Photographic Experts Group (JPEG) format to reduce the blocking effect in digital image compression. This paper proposes a fast discrete cosine transform(FDCT) algorithmthat utilizes the energy compactness and matrix sparseness properties in frequency domain to achieve higher computation performance. For a JPEG image of 8 x 8 block size in spatial domain, the algorithm decomposes the two-dimensional (2D) DCT into one pair of one-dimensional (1D) DCTs with transform computation in only 24 multiplications. The 2D spatial data is a linear combination of the base image obtained by the outer product of the column and row vectors of cosine functions so that inverse DCT is as efficient. Implementation of the FDCT algorithm shows that embedding a watermark image of 32 x 32 block pixel size in a 256 x 256 digital image can be completed in only 0.24 seconds and the extraction of watermark by inverse transform is within 0.21 seconds. The proposed FDCT algorithm is shown more efficient than many previous works in computation.
机译:离散余弦变换(DCT)已成为联合图像专家组(JPEG)格式的国际标准,以减少数字图像压缩中的块效应。本文提出了一种快速离散余弦变换(FDCT)算法,该算法利用频域的能量紧缩性和矩阵稀疏性来实现更高的计算性能。对于空间域中8 x 8块大小的JPEG图像,该算法将二维(2D)DCT分解为一对一维(1D)DCT,仅需24次乘法即可进行变换计算。 2D空间数据是通过余弦函数的列向量和行向量的外部乘积获得的基本图像的线性组合,因此逆DCT效率很高。 FDCT算法的实现表明,仅需0.24秒即可完成将32 x 32块像素大小的水印图像嵌入到256 x 256数字图像中,并且通过逆变换提取水印的过程在0.21秒之内。在计算中,所提出的FDCT算法比许多以前的工作效率更高。

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  • 来源
    《Mathematical Problems in Engineering》 |2017年第2017期|7401845.1-7401845.7|共7页
  • 作者

    Tsai S. E.; Yang S. M.;

  • 作者单位

    Chang Jung Christian Univ, Dept Comp Sci & Informat Engn, Tainan 701, Taiwan;

    Natl Cheng Kung Univ, Dept Aeronaut & Astronaut, Tainan 701, Taiwan;

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  • 正文语种 eng
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