2013
DOI: 10.1109/tip.2013.2246179
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General Framework to Histogram-Shifting-Based Reversible Data Hiding

Abstract: Histogram shifting (HS) is a useful technique of reversible data hiding (RDH). With HS-based RDH, high capacity and low distortion can be achieved efficiently. In this paper, we revisit the HS technique and present a general framework to construct HS-based RDH. By the proposed framework, one can get a RDH algorithm by simply designing the so-called shifting and embedding functions. Moreover, by taking specific shifting and embedding functions, we show that several RDH algorithms reported in the literature are … Show more

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Cited by 389 publications
(122 citation statements)
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“…The Reversible watermarking of [5] is very efficient. Here investigates the use of local LS prediction in DE reversible watermarking.…”
Section: IImentioning
confidence: 99%
“…The Reversible watermarking of [5] is very efficient. Here investigates the use of local LS prediction in DE reversible watermarking.…”
Section: IImentioning
confidence: 99%
“…However, the average embedding capacity of their scheme was quite a bit lower than 0.1 bpp for a single embedding level, because the reference pixels or reference sub-images were not used for embedding data. Many reversible, histogram-based data hiding schemes [9]- [12] have been proposed to further improve the quality of the stego images and the embedding capacity provided by Ni et al's scheme.…”
Section: Introductionmentioning
confidence: 99%
“…They achieved this by using prediction error (PE) instead of the difference of two connected pixels, which produces less error and decreases image degradation significantly. Their technique is to expand the PE whose predicted value is calculated from the predictor; therefore, this technique can be improved by utilizing a high performance predictor such as the median edge detector predictor (MED) [5]- [8], the gradient-adjusted predictor (GAP) [23], the rhombus predictor [9], [10], [19] and improved rhombus predictor [22], partial differential equation (PDE) predictor [11], Gaussian weight predictor [12], [13], or non-uniform weight predictor [24]. Several researchers had tried to increase the prediction function efficiency as in Shaowei et al work's [17].…”
Section: Introductionmentioning
confidence: 99%