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Efficiency and Accuracy Improvements of Secure Floating-Point Addition over Secret Sharing

机译:秘密共享上安全浮点添加的效率和准确性改进

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In secure multiparty computation (MPC), floating-point numbers should be handled in many potential applications, but these are basically expensive. In particular, for MPC based on secret sharing (SS), the floating-point addition takes many communication rounds though the addition is the most fundamental operation. In this paper, we propose an SS-based two-party protocol for floating-point addition with 13 rounds (for single/double precision numbers), which is much fewer than the milestone work of Aliasgari et al. in NDSS 2013 (34 and 36 rounds, respectively) and also fewer than the state of the art in the literature. Moreover, in contrast to the existing SS-based protocols which are all based on "roundTowardZero" rounding mode in the IEEE 754 standard, we propose another protocol with 15 rounds which is the first result realizing more accurate "roundTiesToEven" rounding mode. We also discuss possible applications of the latter protocol to secure Validated Numerics (a.k.a. Rigorous Computation) by implementing a simple example.
机译:在安全的多方计算(MPC)中,应在许多潜在的应用程序中处理浮点数,但这些运算符基本上是昂贵的。特别是,对于基于秘密共享(SS)的MPC,浮点加法需要许多通信回合,尽管加法是最基本的操作。在本文中,我们提出了一个基于SS的两方协议,用于进行13个回合(用于单精度/双精度数字)的浮点加法,这比Aliasgari等人的里程碑式工作要少得多。在NDSS 2013上排名第一(分别为34和36轮),也低于文献中的最新水平。此外,与现有的基于SS的协议都基于IEEE 754标准中的“ roundTowardZero”舍入模式相反,我们提出了另一种具有15舍入的协议,这是实现更精确的“ roundTiesToEven”舍入模式的第一个结果。我们还将通过实现一个简单的示例来讨论后一种协议在保护验证数字(又称严格计算)方面的可能应用。

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