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Greyscale-images-oriented progressive secret sharing based on the linear congruence equation

机译:基于线性同余方程的面向灰度图像的渐进秘密共享

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摘要

Secret image sharing (SIS) can be applied to protect a secret image when the secret is transmitted in public channels. However, classic SIS schemes, e.g., visual secret sharing (VSS) and Shamir's polynomial-based scheme, are not suitable for progressive encryption of greyscale images, because they will lead to many problems, such as "All-orNothing", lossy recovery, complex computations and so on. Based on the linear congruence equation, three novel progressive secret sharing (PSS) schemes are proposed to overcome these problems: (k, k) threshold LCSS and (k, n) threshold LCPSS aim to achieve general threshold progressive secret sharing with simple computations. Furthermore, extended LCPSS (ELCPSS) is developed to generate meaningful shadow images, which enable simple management and misleading the enemy. Both theoretical proofs and experimental results are given to demonstrate the validity of the proposed scheme.
机译:当秘密在公共频道中传输时,可以使用秘密图像共享(SIS)来保护秘密图像。但是,经典的SIS方案(例如,视觉秘密共享(VSS)和基于Shamir多项式的方案)不适用于渐进式灰度图像加密,因为它们会导致许多问题,例如“全有或全无”,有损恢复,复杂的计算等等。基于线性同余方程,提出了三种新颖的渐进秘密共享(PSS)方案来克服这些问题:(k,k)阈值LCSS和(k,n)阈值LCPSS旨在通过简单的计算来实现一般的阈值渐进秘密共享。此外,扩展的LCPSS(ELCPSS)可以生成有意义的阴影图像,从而简化管理并误导敌人。给出了理论证明和实验结果,以证明该方案的有效性。

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