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Distributed key agreement for group communications based on elliptic curves. An application to sensor networks.

机译:用于基于椭圆曲线的群组通信的分布式密钥协议。传感器网络的应用。

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摘要

Internet of Things is built on sensor networks, which are enabling a new variety of solutions for applications in several fields (defense, health, and industry). Wireless communications are key for taking full advantage of sensor networks but implies new challenges in the security and privacy of communications. Security in wireless sensor networks is a major challenge for extending its applications. Moreover, the restrictive processing capabilities of sensor nodes have made the encryption techniques devised for conventional networks not feasible. In such setting, symmetric-key ciphers are preferred for key management in wireless sensor network; key distribution is therefore an issue solved by means of the protocols presented in this paper. Diffie-Hellman protocol (since its development) has been in the most important cryptographic primitive being the base for plenty of security protocols. In this paper, we proposed three key exchange protocols derived from the Diffie-Hellman method, applied to elliptic curves, named ECGDH-1, ECGDH-2, and ECGDH-3. Each performs secure key distribution sharing a group key among different nodes optimizing different network parameters. The security of the methods is based upon the difficulty of solving the discrete logarithm problem on elliptic curves. Making its application feasible to restrictive environments. Copyright (c) 2015 John Wiley & Sons, Ltd.
机译:物联网建立在传感器网络的基础上,为各种领域(国防,健康和工业)的应用提供了新的解决方案。无线通信是充分利用传感器网络的关键,但在通信的安全性和私密性方面却带来了新的挑战。无线传感器网络的安全性是扩展其应用的主要挑战。而且,传感器节点的限制性处理能力使得为常规网络设计的加密技术不可行。在这种情况下,对称密钥密码是无线传感器网络中密钥管理的首选方法。因此,密钥分发是通过本文介绍的协议解决的问题。 Diffie-Hellman协议(自开发以来)一直是最重要的加密原语,是许多安全协议的基础。在本文中,我们提出了从Diffie-Hellman方法派生的应用于椭圆曲线的三种密钥交换协议,分别称为ECGDH-1,ECGDH-2和ECGDH-3。每个执行安全密钥分配,在不同节点之间共享组密钥,从而优化不同的网络参数。该方法的安全性基于解决椭圆曲线上离散对数问题的难度。使它的应用在限制性环境中可行。版权所有(c)2015 John Wiley&Sons,Ltd.

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