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Efficient and secure multi secret sharing schemes based on boolean XOR and arithmetic modulo

机译:基于布尔异或和算术模的高效安全多秘密共享方案

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Multi Secret Sharing (MSS) scheme is an efficient method of transmitting more than one secret securely. In (n, n)-MSS scheme n secrets are used to create n shares and for reconstruction, all n shares are required. In state of the art schemes n secrets are used to construct n or n + 1 shares, but one can recover partial secret information from less than n shares. There is a need to develop an efficient and secure (n, n)-MSS scheme so that the threshold property can be satisfied. In this paper, we propose three different (n, n)-MSS schemes. In the first and second schemes, Boolean XOR is used and in the third scheme, we used Modular Arithmetic. For quantitative analysis, Similarity metrics, Structural, and Differential measures are considered. A proposed scheme using Modular Arithmetic performs better compared to Boolean XOR. The proposed (n, n)-MSS schemes outperform the existing techniques in terms of security, time complexity, and randomness of shares.
机译:多秘密共享(MSS)方案是一种安全地传输多个秘密的有效方法。在(n,n)-MSS方案中,n个秘密用于创建n个份额,并且为了进行重建,所有n个份额都是必需的。在现有技术方案中,n个秘密用于构造n或n + 1个份额,但是一个人可以从少于n个份额中恢复部分秘密信息。需要开发一种有效且安全的(n,n)-MSS方案,以便可以满足阈值特性。在本文中,我们提出了三种不同的(n,n)-MSS方案。在第一个和第二个方案中,使用布尔XOR,在第三个方案中,我们使用模块化算术。对于定量分析,考虑了相似性度量,结构度量和差异度量。与布尔XOR相比,使用模块化算术的拟议方案性能更好。提议的(n,n)-MSS方案在安全性,时间复杂度和份额随机性方面优于现有技术。

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