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基于重复博弈参与者有权重的秘密共享方案 被引量:3
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作者 蔡永泉 孙科 《计算机工程》 CAS CSCD 2012年第18期120-122,共3页
在大多数参与者有权重的秘密共享方案中,各参与者子秘密份额数量的不同会导致秘密重构阶段产生不公平问题。为此,提出一个基于重复博弈的理性秘密共享方案。在参与者原有份额的基础上,为其构造数量差不超过1的有效子秘密份额,利用重复... 在大多数参与者有权重的秘密共享方案中,各参与者子秘密份额数量的不同会导致秘密重构阶段产生不公平问题。为此,提出一个基于重复博弈的理性秘密共享方案。在参与者原有份额的基础上,为其构造数量差不超过1的有效子秘密份额,利用重复博弈使每个参与者可以获得其他参与者的全部份额,进而重构出秘密。分析结果表明,该方案可以使理性参与者始终遵守协议,完成秘密重构,且具有较高的安全性和良好的可扩展性。 展开更多
关键词 秘密共享 博弈论 子秘密份额 中国剩余定理 重复博弈 公平性
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Threshold Ring Signature Scheme Based on TPM
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作者 Gong Bei Jiang Wei +2 位作者 Lin Li Li Yu Zhang Xing 《China Communications》 SCIE CSCD 2012年第1期80-85,共6页
The conventional ring signature schemes cannot address the scenario where the rank of members of the ring needs to be distinguished, for example, in electronically commerce application. To solve this problem, we prese... The conventional ring signature schemes cannot address the scenario where the rank of members of the ring needs to be distinguished, for example, in electronically commerce application. To solve this problem, we presented a Trusted Platform Module (TPM)-based threshold ring signature schen. Employing a reliable secret Share Distribution Center (SDC), the proposed approach can authenticate the TPM-based identity rank of members of the ring but not track a specific member's identity. A subset including t members with the same identity rank is built. With the signing cooperation of t members of the subset, the ring signature based on Chinese remainder theorem is generated. We proved the anonymity and unforgeability of the proposed scheme and compared it with the threshold ring signature based on Lagrange interpolation polynomial. Our scheme is relatively simpler to calculate. 展开更多
关键词 ring signature TPM THRESHOLD Chinese remainder theorem RANK
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