基于GF(2^8)的可逆秘密共享方案

Dong-Hyun Kim, Gil-Je Lee, M. Park, K. Yoo
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引用次数: 1

摘要

Lin和Chan在2010年提出了可逆的秘密共享方案。该方案具有低失真、阴影图像容量大、采用可逆方法等优点。然而,这种方案存在一些问题。首先,由于素数m的模性限制了参与者的数量。其次,嵌入过程中的附加操作可能会导致溢出。最后,由于覆盖图像像素的特性,(t-1)-th次多项式的系数可以为零。所提出的方案解决了林、陈方案的这些问题。为了解决这些问题,该方案采用了一种新的多项式技术。实验结果表明,该方案的PSNR随嵌入容量的增大而减小。然而,在本文提出的方案中,即使增加了嵌入容量,PSNR值也能均匀地保持在45dB左右或更高。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Reversible Secret Sharing Scheme Based on GF(2^8)
Lin and Chan proposed reversible secret sharing scheme in 2010. The advantages of this scheme are as follows: a low distortion, high capacity of shadow images and usage of the reversible method. However, this scheme has some problems. First, the number of participants is limited because of modulus prime number m. Second, the overflow can occur by additional operations in the embedding procedure. Finally, the coefficient of (t-1)-th degree polynomial can be zero due to the property of the cover image pixel. The proposed scheme solves these problems of the Lin and Chan's scheme. In order to solve these problems, a new polynomial technique are utilized in the proposed scheme. In the experimental results, PSNR of their scheme is decreased with the increase of embedding capacity. However, in the proposed scheme, even if the embedding capacity increase, PSNR value of about 45dB or more is maintained uniformly.
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