29 April 2016 Efficient Markov feature extraction method for image splicing detection using maximization and threshold expansion
Jong Goo Han, Tae Hee Park, Yong Ho Moon, Il Kyu Eom
Author Affiliations +
Abstract
We propose an efficient Markov feature extraction method for color image splicing detection. The maximum value among the various directional difference values in the discrete cosine transform domain of three color channels is used to choose the Markov features. We show that the discriminability for slicing detection is increased through the maximization process from the point of view of the Kullback–Leibler divergence. In addition, we present a threshold expansion and Markov state decomposition algorithm. Threshold expansion reduces the information loss caused by the coefficient thresholding that is used to restrict the number of Markov features. To compensate the increased number of features due to the threshold expansion, we propose an even–odd Markov state decomposition algorithm. A fixed number of features, regardless of the difference directions, color channels and test datasets, are used in the proposed algorithm. We introduce three kinds of Markov feature vectors. The number of Markov features for splicing detection used in this paper is relatively small compared to the conventional methods, and our method does not require additional feature reduction algorithms. Through experimental simulations, we demonstrate that the proposed method achieves high performance in splicing detection.
© 2016 SPIE and IS&T 1017-9909/2016/$25.00 © 2016 SPIE and IS&T
Jong Goo Han, Tae Hee Park, Yong Ho Moon, and Il Kyu Eom "Efficient Markov feature extraction method for image splicing detection using maximization and threshold expansion," Journal of Electronic Imaging 25(2), 023031 (29 April 2016). https://doi.org/10.1117/1.JEI.25.2.023031
Published: 29 April 2016
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Cited by 36 scholarly publications.
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KEYWORDS
Feature extraction

Detection and tracking algorithms

Image processing

Feature selection

Dimension reduction

Matrices

Principal component analysis

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