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Provable secure lightweight multiple shared key agreement based on hyper elliptic curve Diffie-Hellman for wireless sensor networks

机译:基于超椭圆​​曲线Diffie-Hellman的可证明安全的轻量级多重共享密钥协议,用于无线传感器网络

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摘要

In this paper, we propose a new protocol in which 2~(m~2) - 1 session keys can be generated when m public keys are exchanged in a one run of the aforesaid protocol based on the difficulty of the hyper elliptic curve discrete logarithm problem. In this work, we are implementing the proposed protocol using an hyper elliptic curve of genus 2 over a finite field and the results are very encouraging. The main advantages of the proposed protocol are a considerable decrease in keys exchange overhead, a further increase in the safety of the keys and broadening of applicability. A relative study among the proposed and existing protocols is made and acceptable results have been obtained. The proposed protocol is immune to known-key attack, replay attack, key compromise impersonation, forgery attack and key control. Further, an upper limit for the quantity of shared keys is obtained in terms of the number of keys exchanged and, in fact, we find a formula for the minimal required number of keys to be exchanged for a given number shared keys. Further we can easily provide session key authentication for various wireless users/ sessions on proposed protocol by integrating lightweight three-factor authentication scheme in the back ground.
机译:本文基于超椭圆​​曲线离散对数的难易度,提出了一种新协议,在上述协议的一次运行中,在一次交换m个公钥时可以生成2〜(m〜2)-1个会话密钥。问题。在这项工作中,我们正在使用有限域上属2的超椭圆曲线来实现所提出的协议,其结果令人鼓舞。所提出协议的主要优点是密钥交换开销的显着减少,密钥安全性的进一步提高和适用性的扩展。在提议的和现有的协议之间进行了相关研究,并获得了可接受的结果。所提出的协议不受已知密钥攻击,重放攻击,密钥泄露模拟,伪造攻击和密钥控制的影响。此外,根据交换的密钥数量获得了共享密钥数量的上限,实际上,我们找到了对于给定数量的共享密钥要交换的密钥的最小所需数量的公式。此外,通过在后台集成轻量级三因素身份验证方案,我们可以轻松地为提议的协议上的各种无线用户/会话提供会话密钥身份验证。

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