Abstract

This paper proposes a new image watermarking technique, which adopts Independent Component Analysis (ICA) for watermark detection and extraction process (i.e., dewatermarking). Watermark embedding is performed in the spatial domain of the original image. Watermark can be successfully detected during the Principle Component Analysis (PCA) whitening stage. A nonlinear robust batch ICA algorithm, which is able to efficiently extract various temporally correlated sources from their observed linear mixtures, is used for blind watermark extraction. The evaluations illustrate the validity and good performance of the proposed watermark detection and extraction scheme based on ICA. The accuracy of watermark extraction depends on the statistical independence between the original, key and watermark images and the temporal correlation of these sources. Experimental results demonstrate that the proposed system is robust to several important image processing attacks, including some geometrical transformations—scaling, cropping and rotation, quantization, additive noise, low pass filtering, multiple marks, and collusion.

Highlights

  • Digital watermarking technology has evolved very quickly these years

  • A new image watermarking technique based on Independent Component Analysis (ICA) has been proposed

  • We have shown the efficacy and efficiency in applying ICA method for performing watermark detection and extraction

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Summary

Introduction

Digital watermarking technology has evolved very quickly these years. The basic principles of most watermarking methods are applying small, pseudorandom changes to the selected coefficients in the spatial or transform domain. The watermark can be extracted with information of the key, and with/without the original (i.e., unwatermarked) image. Independent Component Analysis (ICA) is probably the most powerful and widely-used method for performing Blind Source Separation (BSS). It is a very general-purpose statistical technique to recover the independent sources given only sensor observations that are linear mixtures of independent source signals [3, 4, 5]. The simplest BSS model assumes the existence of n independent components s1, s2, .

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