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Efficient Diffie-Hellmann two-party key agreement protocols based on elliptic curves

机译:基于椭圆曲线的高效Diffie-Hellman两方密钥协商协议

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Key agreement protocols are of fundamental importance for ensuring the confidentiality of communications between two (or more) parties over an insecure network. In this paper we review existing two-party protocols whose security rests upon the intractability of Diffie-Hellmann and Discrete Logarithm problems over elliptic curve groups. In addition, we propose a new two-party mutual authenticated key agreement protocol and collectively evaluate the security and performance of all the schemes considered. Elliptic curve techniques are used to minimise the computational workload on resource-constrained devices and to afford security levels with possibly fewer bits.
机译:关键协议协议对于确保不安全网络上的两个(或多个)参与方之间的通信机密性至关重要。在本文中,我们回顾了现有的两方协议,它们的安全性取决于椭圆曲线组上Diffie-Hellmann问题和离散对数问题的难处理性。此外,我们提出了一种新的两方相互认证的密钥协商协议,并共同评估了所考虑的所有方案的安全性和性能。椭圆曲线技术用于最小化资源受限设备上的计算工作量,并以可能更少的位数提供安全级别。

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