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arXiv 0906.2297quant-ph
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基于量子方法的不诚实多数安全多方计算

Secure Multi-Party Computation with a Dishonest Majority via Quantum Means

Klearchos Loukopoulos, Daniel E. Browne

摘要:

本文介绍了一种利用纠缠态的量子关联进行安全多方计算的方案。首先,我们提出了一个计划,两方计算,利用格林伯格-霍恩-蔡林格状态的相关性,提供第三方的帮助下,一个接近私人的计算方案。然后,我们提出了一个变化,这个计划是被动安全的阈值t=2,换句话说,保持安全时,对球员合谋在一起,只要他们忠实地遵循协议。我们表明,这可以推广到计算的n-党多项式的程度为2的阈值为n-1。所实现的阈值显著高于满足界限t<n/2的最佳已知经典阈值。

英文摘要:

We introduce a scheme for secure multi-party computation utilising the quantum correlations of entangled states. First we present a scheme for two-party computation, exploiting the correlations of a Greenberger-Horne-Zeilinger state to provide, with the help of a third party, a near-private computation scheme. We then present a variation of this scheme which is passively secure with threshold t=2, in other words, remaining secure when pairs of players conspire together provided they faithfully follow the protocol. We show that this can be generalised to computations of n-party polynomials of degree 2 with a threshold of n-1. The threshold achieved is significantly higher than the best known classical threshold, which satisfies the bound t<n/2.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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