Hiding a secret is needed in many situations. Secret sharing plays an important role in protecting information from getting lost, stolen, or destroyed and has been applicable in recent years. A secret sharing scheme is a cryptographic protocol in which a dealer divides the secret into several pieces of share and one share is given to each participant. To recover the secret, the dealer requires a subset of participants called access structure. In this paper, we present a multi-secret sharing scheme over a local ring based on linear complementary dual codes using Blakley's method. We take a large secret space over a local ring that is greater than other code-based schemes and obtain a perfect and almost ideal scheme.
翻译:在许多情况下,需要隐藏一个秘密。秘密共享在保护信息不被丢失、被盗或破坏方面起着重要作用,近年来已经适用。秘密共享计划是一个加密协议,交易商将秘密分成几个股份,每个参与者分享一份股份。为了恢复这一秘密,交易商需要一组参与者,称为接入结构。在这份文件中,我们提出了一个多秘密共享计划,根据使用Blakley方法的线性互补双重代码对一个本地环进行共享。我们在一个比其他基于代码的阴谋更大的地方环上占据了一个很大的秘密空间,并获得了一个完美和几乎理想的计划。