BNPSIW: BRBS-based NSST-PZMs domain statistical image watermarking

IF 2 4区 计算机科学 Q2 COMPUTER SCIENCE, ARTIFICIAL INTELLIGENCE Pattern Analysis and Applications Pub Date : 2024-05-13 DOI:10.1007/s10044-024-01274-z
Panpan Niu, Yinghong He, Wei Guo, Xiangyang Wang
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Abstract

Robustness, imperceptibility, and watermark capacity are three indispensable and contradictory properties for any image watermarking systems. It is a challenging work to achieve the balance among the three important properties. In this paper, by using bivariate Birnbaum–Saunders (BRBS) distribution model, we present a statistical image watermark scheme in nonsubsampled shearlet transform (NSST)-pseudo Zernike moments (PZMs) magnitude hybrid domain. The whole watermarking algorithm includes two parts: watermark embedding and extraction. NSST is firstly performed on host image to obtain the frequency subbands, and the NSST subbands are divided into non overlapping blocks. Then, the significant high-entropy NSST domain blocks are selected. Meanwhile, for each selected NSST coefficient block, PZMs are calculated to obtain the NSST-PZMs amplitude. Finally, watermark signals are inserted into the amplitude hybrid domain of NSST-PZMs. In order to decode accurately watermark signal, the statistical characteristics of NSST-PZMs magnitudes are analyzed in detail. Then, NSST-PZMs magnitudes are described statistically by BRBS distribution, which can simultaneously capture the marginal distribution and strong dependencies of NSST-PZMs magnitudes. Also, BRBS statistical model parameters are estimated accurately by modified closed-form maximum likelihood estimator (MML). Finally, a statistical watermark decoder based on BRBS distribution and maximum likelihood (ML) decision rule is developed in NSST-PZMS magnitude hybrid domain. Extensive experimental results show the superiority of the proposed image watermark decoder over some state-of-the-art statistical watermarking methods and deep learning approaches.

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BNPSIW:基于 BRBS 的 NSST-PZMs 域统计图像水印技术
对于任何图像水印系统来说,鲁棒性、不可感知性和水印容量是三个不可或缺又相互矛盾的特性。如何在这三个重要特性之间取得平衡是一项极具挑战性的工作。本文利用双变量 Birnbaum-Saunders (BRBS)分布模型,提出了一种非子样剪切变换(NSST)-伪 Zernike 矩(PZMs)幅度混合域的统计图像水印方案。整个水印算法包括两部分:水印嵌入和提取。首先对主图像进行 NSST 处理,以获得频率子带,并将 NSST 子带划分为非重叠块。然后,选择重要的高熵 NSST 域块。同时,对每个选定的 NSST 系数块计算 PZM,以获得 NSST-PZM 振幅。为了准确解码水印信号,需要详细分析 NSST-PZMs 幅值的统计特征。然后,用 BRBS 分布对 NSST-PZMs 幅值进行统计描述,该分布可同时捕捉 NSST-PZMs 幅值的边际分布和强依赖性。此外,BRBS 统计模型参数可通过修正的闭式最大似然估计法(MML)精确估计。最后,在 NSST-PZMS 幅值混合域中开发了基于 BRBS 分布和最大似然 (ML) 决策规则的统计水印解码器。广泛的实验结果表明,所提出的图像水印解码器优于一些最先进的统计水印方法和深度学习方法。
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来源期刊
Pattern Analysis and Applications
Pattern Analysis and Applications 工程技术-计算机:人工智能
CiteScore
7.40
自引率
2.60%
发文量
76
审稿时长
13.5 months
期刊介绍: The journal publishes high quality articles in areas of fundamental research in intelligent pattern analysis and applications in computer science and engineering. It aims to provide a forum for original research which describes novel pattern analysis techniques and industrial applications of the current technology. In addition, the journal will also publish articles on pattern analysis applications in medical imaging. The journal solicits articles that detail new technology and methods for pattern recognition and analysis in applied domains including, but not limited to, computer vision and image processing, speech analysis, robotics, multimedia, document analysis, character recognition, knowledge engineering for pattern recognition, fractal analysis, and intelligent control. The journal publishes articles on the use of advanced pattern recognition and analysis methods including statistical techniques, neural networks, genetic algorithms, fuzzy pattern recognition, machine learning, and hardware implementations which are either relevant to the development of pattern analysis as a research area or detail novel pattern analysis applications. Papers proposing new classifier systems or their development, pattern analysis systems for real-time applications, fuzzy and temporal pattern recognition and uncertainty management in applied pattern recognition are particularly solicited.
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