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Practical Secret Sharing Scheme Realizing Generalized Adversary Structure

机译:实现广义对抗结构的实用机密共享方案

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Most existing secret sharing schemes are constructed to realize general access structure, which is defined in terms of authorized groups of participants, and is unable to be applied directly to the design of intrusion tolerant system, which often concerns corruptible groups of participants instead of authorized ones. Instead, the generalized adversary structure, which specifies the corruptible subsets of participants, can be determined directly by exploit of the system setting and the attributes of all participants. In this paper an efficient secret sharing scheme realizing generalized adversary structure is proposed, and it is proved that the scheme satisfies both properties of the secret sharing scheme, i.e., the reconstruction property and the perfect property. The main features of this scheme are that it performs modular additions and subtractions only, and each share appears in multiple share sets and is thus replicated. The former is an advantage in terms of computational complexity, and the latter is an advantage when recovery of some corrupted participants is necessary. So our scheme can achieve lower computation cost and higher availability. Some reduction on the scheme is also done finally, based on an equivalence relation defined over adversary structure. Analysis shows that reduced scheme still preserves the properties of the original one.
机译:大多数现有的秘密共享方案都是为了实现通用访问结构而构造的,该通用访问结构是根据参与者的授权组定义的,并且无法直接应用于入侵容忍系统的设计,该系统通常涉及参与者的可损坏组而不是授权的参与者。相反,可以通过利用系统设置和所有参与者的属性直接确定指定参与者的可损坏子集的通用对手结构。本文提出了一种有效的实现通用对手结构的秘密共享方案,并证明该方案既满足秘密共享方案的性质,又具有重建性和完美性。该方案的主要特征是它仅执行模块化加法和减法,并且每个共享都出现在多个共享集中,因此可以被复制。就计算复杂度而言,前者是一个优势,而当需要恢复某些损坏的参与者时,后者是一个优势。因此我们的方案可以实现较低的计算成本和较高的可用性。最后,基于在对手结构上定义的等价关系,对该方案进行了一些简化。分析表明,简化方案仍然保留了原始方案的属性。

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