论文标题

从单个天线到大规模SIMO身份验证的基于近似的阈值优化

Approximation-based Threshold Optimization from Single Antenna to Massive SIMO Authentication

论文作者

Roth, Stefan, Sezgin, Aydin, Bessel, Roman, Poor, H. Vincent

论文摘要

在无线传感器网络中,收集了来自各种传感器的数据,以估计过程系统的系统状态。但是,对手旨在扭曲系统状态估计值,它们可能会渗透传感器或将其他设备定位在环境中。为了验证接收到的过程值,可以通过每个传感器的通道测量值的时间完整性共同评估来自不同传感器的测量值的完整性。为此,我们设计了一个安全协议,其中使用Kalman过滤器来预测系统状态和渠道状态值,并通过假设测试对接收的数据进行身份验证。我们从理论上分析了基于卡方近似和高斯近似值,以两种方式分析假设检验中在假设检验中获得的可靠性率。这两个近似值分别针对小型和大数据向量。高斯近似适用于分析大量的单输入多输出(SIMO)设置。为了获得其他见解,将近似值进一步适应通道硬化的情况,该通道硬化发生在大规模的Simo褪色通道中。由于对手总是寻找系统的最弱点,因此需要一个时间稳定的安全级别。为了提供这样的服务,近似值用于提出假设检验的时变阈值值,该阈值大约达到恒定的安全级别。数值结果表明,只有时间变化的阈值选择才能实现恒定的安全级别,而恒定的阈值值则导致时间变化的安全级别。

In a wireless sensor network, data from various sensors are gathered to estimate the system-state of the process system. However, adversaries aim at distorting the system-state estimate, for which they may infiltrate sensors or position additional devices in the environment. To authenticate the received process values, the integrity of the measurements from different sensors can be evaluated jointly with the temporal integrity of channel measurements from each sensor. For this purpose, we design a security protocol, in which Kalman filters are used to predict the system-state and the channel-state values, and the received data are authenticated by a hypothesis test. We theoretically analyze the adversarial success probability and the reliability rate obtained in the hypothesis test in two ways, based on a chi-square approximation and on a Gaussian approximation. The two approximations are exact for small and large data vectors, respectively. The Gaussian approximation is suitable for analyzing massive single-input multiple-output (SIMO) setups. To obtain additional insights, the approximation is further adapted for the case of channel hardening, which occurs in massive SIMO fading channels. As adversaries always look for the weakest point of a system, a time-constant security level is required. To provide such a service, the approximations are used to propose time-varying threshold values for the hypothesis test, which approximately attain a constant security level. Numerical results show that a constant security level can only be achieved by a time-varying threshold choice, while a constant threshold value leads to a time-varying security level.

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