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Secret Image Sharing Based on Error-Correcting Codes

机译:基于纠错码的秘密图像共享

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摘要

In traditional (k, n) threshold secret image sharing (SIS), a secret image is encrypted into n shadow images (also called shares) distributed to n associated participants. The secret image can be recovered by collecting any k or more shadow images, i.e., SIS is loss-tolerant. In SIS research domain, visual cryptography scheme (VCS) also called visual secret sharing (VSS) and Shamir's polynomial-based SIS scheme are the primary branches. Whereas, VCS mainly focuses on lossy recovery for binary secret image with pixel expansion, and most Shamir's polynomial-based SIS is not directly lossless. In this paper, we propose a SIS scheme based on error-correcting codes. Error-correcting code has the features of loss-tolerant and lossless recovery due to it has the strict mathematical relations of information values and check values, which has been widely used in signal communications. The loss-tolerant and lossless recovery features of error-correcting codes are utilized in the proposed scheme to achieve (k, n) threshold SIS with really lossless recovery. In addition, in the proposed scheme the size of each shadow image is smaller than the size of the original secret image. Experiments are conducted to evaluate the efficiency of the proposed scheme.
机译:在传统的(k,n)门限秘密图像共享(SIS)中,秘密图像被加密为分发给n个相关参与者的n个阴影图像(也称为共享)。可以通过收集任何k个或更多阴影图像来恢复秘密图像,即SIS具有容错能力。在SIS研究领域,视觉密码方案(VCS)也称为视觉秘密共享(VSS)和基于Shamir多项式的SIS方案是主要分支。鉴于VCS主要针对具有像素扩展的二进制秘密图像进行有损恢复,而大多数基于Shamir多项式的SIS并不是直接无损的。在本文中,我们提出了一种基于纠错码的SIS方案。纠错码具有严格的信息值和校验值的数学关系,具有容错和无损恢复的特性,已在信号通信中得到了广泛的应用。所提出的方案中利用了纠错码的容错和无损恢复特征,以实现具有真正无损恢复的(k,n)阈值SIS。另外,在提出的方案中,每个阴影图像的尺寸小于原始秘密图像的尺寸。进行实验以评估所提出方案的效率。

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