Optimal Basis Matrices of a Visual Cryptography Scheme with Meaningful Shares and Analysis of Its Security

Kyohei Sekine, H. Koga
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Abstract

The extended visual cryptography scheme (EVCS) proposed by Ateniese et al. is one variation of the visual cryptography scheme such that a secret image is recovered from certain qualified collections of meaningful shares that are distributed to respective participants. In this paper, we give a new definition of the EVCS for improving visibility of the recovered secret image as well as the shares. We construct optimal basis matrices with the minimum number of pixel expansion by solving a certain integer programming problem. We also analyze security of the EVCS meeting the new definition from information-theoretic viewpoint.
具有有意义共享的视觉密码方案的最优基矩阵及其安全性分析
Ateniese等人提出的扩展视觉密码学方案(EVCS)是视觉密码学方案的一种变体,该方案从分配给各自参与者的有意义的股份的特定合格集合中恢复秘密图像。本文给出了EVCS的新定义,以提高恢复的秘密图像的可见性和共享性。通过求解某整数规划问题,构造出扩展像素数最少的最优基矩阵。并从信息论的角度分析了符合新定义的EVCS的安全性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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