隐私信息保密数字区间决策协议及其应用

Shaofeng Lu, Chengzhe Lv, W. Wang, Changqing Xu, Huadan Fan, Yuefeng Lu, Yulong Hu, Wenxing Li
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引用次数: 0

摘要

基于数值与数值区间关系的协同安全计算不仅是安全多方计算的基本问题,也是协同安全计算的核心问题。不断研究和构建解决这些问题的方法,对于科学计算相关的信息安全具有重要的理论和现实意义。在Goldwasser-Micali同态加密方案的基础上,提出了Morton规则,根据区间的特点,构造了参与唯或运算的双长向量,设计了整数和整数区间安全的高效协同决策解。该方案经过适当的变换,可以解决协作安全计算中较为基本的问题。理论分析表明,该方案安全、高效。最后,介绍了基于这些协议的应用。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Secret Numerical Interval Decision Protocol for Protecting Private Information and Its Application
Cooperative secure computing based on the relationship between numerical value and numerical interval is not only the basic problems of secure multiparty computing but also the core problems of cooperative secure computing. It is of substantial theoretical and practical significance for information security in relation to scientific computing to continuously investigate and construct solutions to such problems. Based on the Goldwasser-Micali homomorphic encryption scheme, this paper propose the Morton rule, according to the characteristics of the interval, a double-length vector is constructed to participate in the exclusive-or operation, and an efficient cooperative decision-making solution for integer and integer interval security is designed. This solution can solve more basic problems in cooperative security computation after suitable transformations. A theoretical analysis shows that this solution is safe and efficient. Finally, applications that are based on these protocols are presented.
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