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A Fast (4, n)-Threshold Secret Sharing Scheme Using Exclusive-OR Operations, and Its Extension to (k, n) -Threshold Schemes

机译:使用异或运算的快速(4,n)门限秘密共享方案及其对(k,n)-门限方案的扩展

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摘要

In Shamir's (k, n)-threshold secret sharing scheme, a heavy computational cost is required to recover the secret from k shares. As a solution to this problem, several fast threshold schemes are proposed. However, there is no fast ideal (k, n)-threshold scheme, where k≥4 and n is arbitrary. This paper proposes a new fast (4, n)-threshold scheme using just EXCLUSIVE-OR (XOR) operations to make shares and recover the secret, which is an ideal secret sharing scheme similar to Shamir's scheme. Furthermore, we extend and generalize the (4, n)-threshold scheme to a new fast (k, n) -threshold scheme using XOR operations with arbitrary k and n, which is also an ideal secret sharing scheme.
机译:在Shamir的(k,n)阈值秘密共享方案中,要从k股中恢复秘密需要大量的计算成本。作为该问题的解决方案,提出了几种快速阈值方案。但是,没有快速的理想(k,n)阈值方案,其中k≥4并且n是任意的。本文提出了一种仅使用异或(XOR)运算进行共享和恢复秘密的快速(4,n)阈值方案,这是一种与Shamir方案相似的理想秘密共享方案。此外,我们使用具有任意k和n的XOR运算将(4,n)阈值方案扩展和推广为新的快速(k,n)阈值方案,这也是理想的秘密共享方案。

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