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An efficient lossless (2, n) secret image sharing based on Blakley's scheme

机译:基于Blakley方案的高效无损(2,n)秘密图像共享

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Visual Secret Sharing (VSS) is a type of cryptographic method used to secure digital media such as images by splitting it into n shares. Then, with k or more shares, the secret media can be reconstructed. Without the required number of shares, they are totally useless individually. The purpose of secret sharing methods is to reinforce the cryptographic approach from different points of failure as a single information-container. Instead of Lagrange's interpolation employed by classical methods, an approach based on linear equations and coding theory resolves the classic problems of VSS methods like pixel expansion and information losses at recovery time. In this paper, we propose an efficient (2, n) secret image sharing scheme without loss of information and size increase of shares, with n ≤ 7 based on linear equations encoded into eight bits to encode separately pixels and permutations to maintain high entropy in shares.
机译:视觉秘密共享(VSS)是一种密码方法,用于通过将数字媒体拆分为n个份额来保护数字媒体(例如图像)。然后,使用k或更多的份额,可以重建秘密媒体。没有所需数量的股份,它们就完全没有用。秘密共享方法的目的是作为单个信息容器,从不同的故障点加强加密方法。代替经典方法采用的拉格朗日插值法,一种基于线性方程式和编码理论的方法解决了VSS方法的经典问题,例如像素扩展和恢复时的信息丢失。在本文中,我们提出了一种有效的(2,n)秘密图像共享方案,该方案不会丢失信息,也不会增加共享的大小,其中n≤7基于编码为8位的线性方程组,分别编码像素和置换,以保持高熵。分享。

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