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Vector-quantization-based scheme for data embedding for images

机译:基于矢量的数据嵌入图像的方案

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Today, data hiding has become more and more important in a variety of applications including security. Since Costa's work in the context of communication, the set of quantization based schemes have been proposed as one class of data hiding schemes. Most of these schemes are based on uniform scalar quantizer, which is optimal only if the host signal is uniformly distributed. In this paper, we propose pdf -matched embedding schemes, which not only consider pdf -matched quantizers, but also extend them to multiple dimensions. Specifically, our contributions to this paper are: We propose a pdf-matched embedding (PME) scheme by generalizing the probability distribution of host image and then constructing a pdf-matched quantizer as the starting point. We show experimentally that the proposed pdf-matched quantizer provides better trade-offs between distortion caused by embedding, the robustness to attacks and the embedding capacity. We extend our algorithm to embed a vector of bits in a host signal vector. We show by experiments that our scheme can be closer to the data hiding capacity by embedding larger dimension bit vectors in larger dimension VQs. Two enhancements have been proposed to our method: by vector flipping and by using distortion compensation (DC-PME), that serve to further decrease the embedding distortion. For the 1-D case, the PME scheme shows a 1 dB improvement over the QIM method in a robustness-distortion sense, while DC-PME is 1 dB better than DC-QIM and the 4-D vector quantizer based PME scheme performs about 3 dB better than the 1-D PME.
机译:如今,数据隐藏在包括安全的各种应用程序中已经变得越来越重要。由于Costa在通信的背景下的工作,因此已经提出了基于量化的方案作为一类数据隐藏方案。这些方案中的大多数基于均匀标量化器,其才能仅在主机信号均匀分布时最佳。在本文中,我们提出了PDF -Matched嵌入方案,它不仅考虑PDF -Matched量化器,而且还将它们延伸到多个维度。具体而言,我们对本文的贡献是:通过概括主机图像的概率分布,然后构建PDF匹配量化器作为起点,提出了PDF匹配的嵌入(PME)方案。我们通过实验展示了所提出的PDF匹配量化器在嵌入造成的造型和攻击和嵌入能力引起的扭曲之间提供更好的权衡。我们扩展了我们的算法以在主机信号向量中嵌入位的向量。我们通过实验表明,我们的方案可以通过在较大维度VQs中嵌入较大的尺寸位向量来更接近数据隐藏容量。我们的方法提出了两种增强功能:通过矢量翻转和使用失真补偿(DC-PME),其用于进一步降低嵌入失真。对于1-D情况,PME方案在鲁棒性失真义上显示了QIM方法的1 dB改进,而DC-PME比DC-QIM更好,并且基于4-D向量量化器的PME方案执行约3 dB比1-D PME好。

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