具有度界的优先依恋模型及其在WSN键预分配中的应用

S. Ruj, Arindam Pal
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引用次数: 9

摘要

优先依恋模型在复杂网络中得到了广泛的研究,因为它可以解释许多网络的形成,如社会网络、引文网络、电网和生物网络等。基于密钥预分配技术在无线传感器网络中的应用,提出了一种基于度界的优先连接方法。我们的论文对两个不同的领域有两个重要贡献。首先是对复杂网络研究的贡献。本文首次提出了带程度界的优先依恋模型。在正常优先依恋模型中,度分布服从幂律,低度节点多,高度节点少。在我们的方案中,节点可以具有最大度dmax,其中dmax是根据应用程序选择的整数。二是无线传感器网络的安全性。在此基础上提出了一种新的密钥预分配方案。该模型的重要特点是网络是完全连接的,与传统的密钥预分发方案相比,它具有更少的密钥,更大的巨型组件大小和更短的平均路径长度,并且具有相当的抗随机节点攻击的弹性。我们认为,在密钥预分配和物联网等许多网络中,节点的高度将成为通信的瓶颈。因此,研究具有程度界的优先依恋模型将为复杂网络的研究开辟新的方向,并在现实场景中具有广泛的应用价值。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Preferential Attachment Model with Degree Bound and Its Application to Key Predistribution in WSN
Preferential attachment models have been widely studied in complex networks, because they can explain the formation of many networks like social networks, citation networks, power grids, and biological networks, to name a few. Motivated by the application of key predistribution in wireless sensor networks (WSN), we initiate the study of preferential attachment with degree bound. Our paper has two important contributions to two different areas. The first is a contribution in the study of complex networks. We propose preferential attachment model with degree bound for the first time. In the normal preferential attachment model, the degree distribution follows a power law, with many nodes of low degree and a few nodes of high degree. In our scheme, the nodes can have a maximum degree dmax, where dmax is an integer chosen according to the application. The second is in the security of wireless sensor networks. We propose a new key predistribution scheme based on the above model. The important features of this model are that the network is fully connected, it has fewer keys, has larger size of the giant component and lower average path length compared with traditional key predistribution schemes and comparable resilience to random node attacks. We argue that in many networks like key predistribution and Internet of Things, having nodes of very high degree will be a bottle-neck in communication. Thus, studying preferential attachment model with degree bound will open up new directions in the study of complex networks, and will have many applications in real world scenarios.
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