应用科学学报 ›› 2010, Vol. 28 ›› Issue (4): 347-353.doi: 10.3969/j.issn.0255-8297.2010.04.004

• 信号与信息处理 • 上一篇    下一篇

应用空域局部高斯混合模型的LSB匹配隐写分析

郑二功, 平西建, 张涛   

  1. 解放军信息工程大学信息工程学院,郑州450002
  • 收稿日期:2010-05-11 修回日期:2010-06-12 出版日期:2010-07-23 发布日期:2010-07-23
  • 作者简介:郑二功,博士生,研究方向:隐写分析、数字图像盲取证,E-mail: zeg_1980@tom.com;平西建,教授,博导,研究方向:图像处理、模式识别、信息隐藏,E-mail: pingxijian@yahoo.com.cn
  • 基金资助:

    国家自然科学基金(No.60970142)资助

Steganalysis of LSB Matching Based on Local Gaussian Mixture Model in Spatial Domain

ZHENG Er-gong, PING Xi-jian, ZHANG Tao   

  1. School of Information Engineering, PLA Information Engineering University, Zhengzhou 450002, China
  • Received:2010-05-11 Revised:2010-06-12 Online:2010-07-23 Published:2010-07-23

摘要:

考虑到图像是一个局部平稳信源,提出一种局部内容自适应的LSB(least significant bit)匹配隐写分析方法. 该方法将LSB匹配隐写建模为加性高斯噪声,将图像空域细节分量建模为高斯混合模型. 在局部区域内用期望最大化算法估计模型参数,取最小方差值为局部隐写噪声方差的估计. 然后提取局部方差直方图的加权和特征,以反映图像不同复杂度区域隐写前后的变化. 将原始特征和校准特征相结合,作为分类特征. 对未压缩图像库的实验表明,该方法较现有方法具有更好的检测性能,在嵌入率低至25%时仍有较可靠的检测性能.

关键词: 隐写分析, LSB匹配, 局部高斯混合模型, 期望最大化算法, 噪声方差估计

Abstract:

Based on a local stationary model of images, we propose a locally adaptive method to combat the least significant bit(LSB) matching steganography. We model the LSB matching embedding as additive Gaussian noise, use the Gaussian mixture model to describe local detail components, and estimate the model parameters with the expectation maximization algorithm. The smallest variance is selected as an estimation of
local stego-noise variance. The weighted sum features of the local variance histogram are extracted to characterize changes in regions with different complexity between the cover and stego images. Features extracted from an image and its down-sampled version are combined and sent into a classifier. The experimental results on two sets of uncompressed images show that the proposed steganalyzer outperforms the prior art and provides
reliable results for embedding rates as low as 0.25 bits per pixel.

Key words: steganalysis, LSB matching, local Gaussian mixture model, expectation maximization algorithm, noise variance estimation

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