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High-performance reversible data hiding based on ridge regression prediction algorithm

delete2023-03-01
delete23
PRE
AI
X
Xiaoyu Wang
X
Xingyuan Wang
B
Bin Ma *
Q
Qi Li
C
Chunpeng Wang
Y
Yun-Qing Shi
DOI:10.1016/j.sigpro.2022.108818delete
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摘要

摘要

En 中文
An effective error prediction algorithm is the key to improving the embedding performance of reversible data hiding schemes. In this paper, high-performance ridge regression predictor-based reversible data hiding (RDH) is proposed. The ridge regression predictor is an adaptive predictor that adds L2 regulari-sation to minimise the residual sum of squares between the prediction pixels and the target pixels. The L2 norm as a penalty function decreases the weights for the prediction coefficients of unimportant pix-els. In other words, the ridge regression predictor limits prediction coefficients that have negative or no influence on predicting the target pixels (abnormal samples). The ridge regression predictor allows the prediction coefficients to be small, which avoids the overfitting problem and enhances tamper-resistance and generalisation ability. In addition, to increase the prediction accuracy of the ridge regression predic-tor, the proposed method employs small samples to obtain more accurate prediction values. The neigh-bouring pixels closest to the target pixels are selected as the training sets and supported sets during the prediction process. In summary, the ridge regression predictor can generate an error plane that is more suitable for embedding, thereby improving the embedding performance of RDH. Extensive experimental results also show that the proposed method is superior to the state-of-the-art RDH schemes in terms of prediction accuracy and embedding performance.(c) 2022 Published by Elsevier B.V.
Keyword:
Reversible data hiding
Adaptive predictor
Ridge regression predictor
Prediction error

期刊

Signal Processing 封面图
Signal Processing
IF:
3.6
论文数:
10.0K
被引数:
1.7W

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Q
Qilu University of Technology
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被引数: 16
N
New Jersey Institute of Technology
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Dalian Maritime University
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1.2W
论文数: 7.9K
被引数: 6.3K
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