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Converting (n, n)-Multiple Secret Sharing into More Friendly Appearance using Chinese Remainder Theorem and Boolean Operations

机译:使用中国余数定理和布尔操作转换(n,n) - 多种秘密分享到更友好的外观

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摘要

This paper extends the (n, n) - Multiple Secret Sharing (MSS) into friendlier appearance. This paper modifies the (n, n)-MSS by utilizing the Chinese Remainder Theorem (CRT) and bitwise Boolean computation. It creates $n$ shadow images from $n$ secret images. This technique needs $n$ shadow images in order to reveal $n$ secret images. The proposed method produces a set of shadow images in the noise-like form (random image). It aims that malicious attacker or unauthorized party cannot recognize the content of shadow images. Later, the proposed method converts each shadow image in the noise-like form into more meaningful image (or more friendly appearance) using Boolean operation. The experiments reveals that the proposed method yields the lossless recovered secret images for $n$ is odd and even number.
机译:本文将(n,n) - 多个秘密共享(MSS)扩展到友好的外观。本文通过利用中国剩余定理(CRT)和按位布尔计算来修改(n,n) - 载量。它创建 $ n $ 阴影图像来自 $ n $ 秘密图像。这种技术需要 $ n $ 暗影图像以揭示 $ n $ 秘密图像。所提出的方法以噪声形式(随机图像)产生一组阴影图像。它的目标是恶意攻击者或未授权的一方无法识别阴影图像的内容。后来,所提出的方法使用布尔操作将噪声形式的每个阴影图像转换为更有意义的图像(或更友好的外观)。实验表明,该方法产生了无损恢复的秘密图像 $ n $ 是奇数甚至数字。

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