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Robust image hashing based on statistical features for copy detection

机译:基于统计特征的鲁棒图像散列用于复制检测

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摘要

Image hashing is one of the emergent novel approaches used extensively in the field of image forensics apart from finding its place in many of the latest techniques of the area of image indexing, image retrieval etc. Image hashing is basically used to identify the duplicate copies of the original images. Most of the image hashing algorithms has their limitations in getting the desirable performance against a particular image processing attack i.e. rotation. In this paper, we have proposed image hashing technique dominantly based on statistical features of the image which is robust to almost all kind of image processing attacks including rotation. In our proposed algorithm input image is normalized by using resizing, Gaussian filtering, color space conversion from RGB image to YCbCr and only Y component is taken for hash generation. Radon transform is then applied to the preprocessed image to produce 2-D Radon coefficients. 1-D DCT is then applied to the Radon coefficients to produce column-wise DCT coefficients. Lastly first AC coefficient from each column are taken to form the row-wise vector which is used to extract four statistical features, Mean, Standard Deviation, Kurtosis & Skewness. The extracted features form the final feature vector which is used for image identification. Many experiments have conducted to compare the proposed technique with the state-of-the-art techniques and the results shows that proposed hashing is robust to normal digital operations apart from giving excellent result against rotation.
机译:图像散列是在图像取证领域广泛使用的新兴方法之一,除了在图像索引,图像检索等领域的许多最新技术中找到其位置外。图像散列基本上用于识别重复的副本。原始图像。大多数图像哈希算法在针对特定图像处理攻击(即旋转)获得理想性能方面都有其局限性。在本文中,我们主要基于图像的统计特征提出了图像哈希技术,该技术对几乎所有类型的图像处理攻击(包括旋转)均具有鲁棒性。在我们提出的算法中,使用调整大小,高斯滤波,从RGB图像到YCbCr的颜色空间转换对输入图像进行归一化,并且仅使用Y分量进行哈希生成。然后将Radon变换应用于预处理后的图像,以生成2-D Radon系数。然后将一维DCT应用于Radon系数以产生列式DCT系数。最后,从每列获取第一个AC系数以形成行向量,该向量用于提取四个统计特征,均值,标准差,峰度和偏度。提取的特征形成用于图像识别的最终特征向量。已经进行了许多实验,以将所提出的技术与最新技术进行比较,结果表明,所提出的散列除了对旋转提供出色的结果外,对常规的数字运算也具有鲁棒性。

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