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A Mixed Integer Programming Based Recursive Variance Reduction Method for Reliability Evaluation of Linear Sensor Systems

机译:基于混合整数编程的线性传感器系统可靠性评估的递归差异方法

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Linear models have been successfully used to establish the connections between sensor measurements and source variables in sensor networks. Sensor failures are a leading concern during the estimation of these source variables that cannot be measured directly. The reliability of a sensor system is a probabilistic evaluation of the ability of a system to withstand sensor failures. Finding the exact reliability of a linear sensor system is proven to be a #P problem. Consequently, for most practical systems, it is highly unlikely to obtain exact solutions to this problem within a reasonable timeframe. A viable alternative is to estimate the reliability using the crude Monte Carlo method. However, this method is known to be inefficient for highly reliable systems. An improved Monte Carlo approach called the Recursive Variance Reduction (RVR) method is commonly used in the literature to obtain better reliable estimates. However, the accuracy of this method banks heavily on the approach used in finding minimal cut sets of the linear sensor system. In this paper, we introduce two enhanced RVR methods in which mixed integer programming algorithms are deployed to find minimal cut sets that significantly improve the accuracy of the overall RVR technique. A case study over a wide range of test instances is conducted to establish the efficiency of the proposed methods.
机译:线性模型已成功用于在传感器网络中建立传感器测量和源变量之间的连接。传感器故障是在估计无法直接测量的源变量期间的主要问题。传感器系统的可靠性是对系统耐受传感器故障的能力的概率评估。发现线性传感器系统的确切可靠性被证明是#p问题。因此,对于大多数实际系统,在合理的时间范围内,它非常不太可能在合理的时间内获得对该问题的精确解决方案。可行的替代方案是使用原油蒙特卡罗方法估算可靠性。然而,已知这种方法对于高度可靠的系统来说是低效的。一种改进的蒙特卡罗方法,称为递归方差减少(RVR)方法通常用于文献中以获得更好的可靠估计。然而,这种方法银行的准确性大量对寻找线性传感器系统的最小切割组的方法。在本文中,我们介绍了两个增强的RVR方法,其中部署了混合整数编程算法以找到最小的切割集,从而显着提高了整体RVR技术的准确性。对广泛的测试实例进行了一个案例研究,以确定所提出的方法的效率。

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