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The Complexity and Randomness of Linear Multi-secret Sharing Schemes with Non-threshold Structures
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作者 Chun-ming Tang Shu-guang DAI 《Acta Mathematicae Applicatae Sinica》 SCIE CSCD 2014年第4期1073-1084,共12页
In a linear multi-secret sharing scheme with non-threshold structures, several secret values are shared among n participants, and every secret value has a specified access structure. The efficiency of a multi- secret ... In a linear multi-secret sharing scheme with non-threshold structures, several secret values are shared among n participants, and every secret value has a specified access structure. The efficiency of a multi- secret sharing scheme is measured by means of the complexity a and the randomness . Informally, the com- plexity a is the ratio between the maximum of information received by each participant and the minimum of information corresponding to every key. The randomness is the ratio between the amount of information distributed to the set of users U = {1, …, n} and the minimum of information corresponding to every key. In this paper, we discuss a and of any linear multi-secret sharing schemes realized by linear codes with non-threshold structures, and provide two algorithms to make a and to be the minimum, respectively. That is, they are optimal. 展开更多
关键词 secret sharing multi-secret sharing scheme non-threshold multi-access structure linear code COMPLEXITY RANDOMNESS
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