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Passive Multipath Time Delay Estimation Using MCMC Methods

机译:使用MCMC方法的无源多路径时延估计

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摘要

Passive time delay estimation in multipath environments is studied in this paper. A novel restrained maximum likelihood (ML) estimator is proposed to estimate the multiple time delays. Unlike traditional ML function which has P global maximum values, restraint conditions limit the ML function of P paths time delays signal with only one global maximum value. Markov chain Monte Carlo (MCMC) algorithm is used to find the global maximum of the restrained likelihood function to avoid traditional complex multidimensional grid search, initialization-dependent iterative methods or methods using interpolation to enhance performance. Indeed, MCMC sampling technique for ML function has a lower computational complexity than importance sampling (IS), which needs to compute the required realizations before sampling. Furthermore, Cramer-Rao lower bound of this model is derived. Finally, simulations results and theoretical analysis demonstrate that MCMC-based approach has the same performance as IS-based algorithm and the lower computational complexity than IS-based technique.
机译:本文研究了多路径环境下的被动时延估计。提出了一种新颖的约束最大似然(ML)估计器来估计多个时延。与具有P个全局最大值的传统ML函数不同,约束条件将P个路径延时信号的ML函数限制为只有一个全局最大值。马尔可夫链蒙特卡罗(MCMC)算法用于查找约束似然函数的全局最大值,以避免传统的复杂多维网格搜索,依赖初始化的迭代方法或使用插值法来提高性能的方法。实际上,用于ML函数的MCMC采样技术的计算复杂度比重要性采样(IS)低,后者需要在采样前计算所需的实现。此外,推导了该模型的Cramer-Rao下界。最后,仿真结果和理论分析表明,基于MCMC的方法具有与基于IS的算法相同的性能,并且计算复杂度低于基于IS的技术。

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