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Controllable Secure Watermarking Technique for Tradeoff Between Robustness and Security

机译:可控制的安全水印技术,可在鲁棒性和安全性之间进行权衡

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摘要

The circular watermarking (CW) technique has attracted increasing attention because it can resist the estimation of secret carriers in the watermarked only attack (WOA) framework. However, the existing CW schemes are not applicable whenever a malicious watermark removal attack can take place. This is because they either have low security because the attacker can disclose the embedding subspace or have low robustness. Based on an existing CW scheme called transportation natural watermarking (TNW), this correspondence presents a new CW technique for the tradeoff between robustness and security, which we refer to as controllable secure watermarking (CSW). The idea behind the CSW is that by altering the host signal in the orthogonal complement of the embedding subspace, we can make the watermarked signal have an orthogonally invariant distribution in a higher dimensional subspace including the embedding subspace. Orthogonally invariant distribution essentially requires that the distribution does not change if multiplied by any freely chosen orthogonal matrix, and the higher dimensional subspace is referred to as invariant subspace. We prove that the attacker can only reduce the uncertainty of secret carriers up to the invariant subspace. The dimension of the invariant subspace can be used for the tradeoff between robustness and security. Further, the experiment results show that the robustness–security tradeoff provided by the CSW is efficient. In particular, with the increase of the dimension of the invariant subspace, the security of the CSW will increase quickly while its robustness will only decrease slowly.
机译:圆形水印(CW)技术已引起越来越多的关注,因为它可以抵制仅加水印攻击(WOA)框架中秘密载波的估计。但是,无论何时发生恶意水印去除攻击,现有的CW方案都不适用。这是因为它们要么安全性低,因为攻击者可以泄露嵌入子空间,要么鲁棒性低。基于一种称为运输自然水印(TNW)的现有CW方案,此对应关系提出了一种在健壮性和安全性之间进行权衡的新CW技术,我们将其称为可控安全水印(CSW)。 CSW背后的想法是,通过更改嵌入子空间正交互补中的主机信号,我们可以使加水印的信号在包括嵌入子空间的更高维度子空间中具有正交不变的分布。正交不变分布本质上要求,如果乘以任意自由选择的正交矩阵,则分布不变,并且较高维子空间称为不变子空间。我们证明,攻击者只能减少秘密载波的不确定性,直到不变子空间为止。不变子空间的维数可用于鲁棒性和安全性之间的权衡。此外,实验结果表明,CSW提供的鲁棒性-安全性折衷是有效的。特别是,随着不变子空间尺寸的增加,CSW的安全性将迅速提高,而其鲁棒性只会缓慢降低。

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