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A new multi-use multi-secret sharing scheme based on the duals of minimal linear codes

机译:一种基于最小线性码对偶的多用途多秘密共享方案

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摘要

There are several methods to construct multi-secret sharing schemes, one of which is based on coding theory. Generally, however, it is very hard to determine the minimal access structures of the schemes based on linear codes. In this paper, we first propose the concept of minimal linear codes so as to make it easier to determine the access structures of the schemes based on the duals of minimal linear codes. It is proved that the shortening codes of minimal linear codes are also minimal ones. Then we present the algorithm to determine whether a class of linear codes are minimal. On the basis of our aforementioned studies, we further devise a new multi-use multi-secret sharing scheme based on the dual code of a minimal linear code, where each participant has to carry only one share. Furthermore, we study the minimal access structures of the multi-secret sharing scheme and present specific examples through programming. Copyright (c) 2014 John Wiley & Sons, Ltd.
机译:有多种构建多秘密共享方案的方法,其中一种是基于编码理论的。然而,通常,很难基于线性码来确定方案的最小访问结构。在本文中,我们首先提出最小线性码的概念,以便更轻松地基于最小线性码的对偶确定方案的访问结构。证明最小线性码的缩短码也是最小的。然后,我们提出该算法以确定一类线性代码是否最小。在上述研究的基础上,我们进一步设计了一种基于最小线性码的对偶码的新的多用途多秘密共享方案,其中每个参与者只需携带一个份额。此外,我们研究了多秘密共享方案的最小访问结构,并通过编程给出了具体示例。版权所有(c)2014 John Wiley&Sons,Ltd.

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