在中继通信系统中应用Metropolis-Hastings-within-Gibbs算法进行数据检测

T. Ghirmai
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引用次数: 6

摘要

当应用马尔可夫链蒙特卡罗(MCMC)方法解决信号处理问题时,通常使用吉布斯采样器来实现。Gibbs采样器的实现需要一个问题的所有感兴趣的参数的完整条件概率密度函数(pdf)的可用性。然而,对于某些问题,所有相关参数的完整条件pdf文件并不容易获得。在这种情况下,大都会-黑斯廷斯方法可以纳入吉布斯采样器中,从不能解析确定完整条件pdf的参数中提取样本。本文通过考虑单跳中继通信系统的联合数据检测和信道估计问题,演示了这种被称为Metropolis-Hastings-within Gibbs的算法的应用。通过以不同的方式表达传输过程的信号模型,我们开发了两种算法来解决这个问题。最后给出了两种算法的仿真结果,验证了其有效性。
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Applying Metropolis-Hastings-within-Gibbs algorithms for data detection in relay-based communication systems
When a Markov Chain Monte Carlo (MCMC) method is applied to solve signal-processing problems, it is commonly implemented using Gibbs sampler. The implementation of Gibbs sampler requires the availability of full conditional probability density functions (pdfs) of all the parameters of interest of a problem. For some problems, however, the full conditional pdfs of all the parameters of interest are not readily available. In such cases, Metropolis-Hastings method can be incorporated within a Gibbs sampler to draw samples from the parameters whose full conditional pdf cannot be analytically determined. This paper demonstrates the application of such an algorithm, known as Metropolis-Hastings-within Gibbs, by considering the problem of joint data detection and channel estimation of a single-hop relay-based communication system. By formulating the signal model of the transmission process in alternative ways, we develop two algorithms for the problem. Moreover, simulation results of the two algorithms are provided to illustrate their effectiveness.
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