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Bayesian System Identification of Dynamical Systems using Reversible Jump Markov Chain Monte Carlo

机译:基于可逆跳马尔可夫链蒙特卡罗的动力系统贝叶斯系统辨识

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摘要

The purpose of this contribution is to illustrate the potential of Reversible Jump Markov Chain Monte Carloud(RJMCMC) methods for nonlinear system identification. Markov Chain Monte Carlo (MCMC) samplingudmethods have come to be viewed as a standard tool for tackling the issue of parameter estimation usingudBayesian inference. A limitation of standard MCMC approaches is that they are not suited to tackling theudissue of model selection. RJMCMC offers a powerful extension to standard MCMC approaches in that itudallows parameter estimation and model selection to be addressed simultaneously. This is made possibleudby the fact that the RJMCMC algorithm is able to jump between parameter spaces of varying dimension.udIn this paper the background theory to the RJMCMC algorithm is introduced. Comparison is made to audstandard MCMC approach.
机译:该贡献的目的是说明可逆跳跃马尔可夫链蒙特卡罗(RJMCMC)方法在非线性系统识别中的潜力。马尔可夫链蒙特卡罗(MCMC)采样 udmethod已被视为解决使用 udBayes推理进行参数估计问题的标准工具。标准MCMC方法的局限性在于它们不适合解决模型选择的问题。 RJMCMC提供了对标准MCMC方法的强大扩展,因为它允许同时进行参数估计和模型选择。由于RJMCMC算法能够在变化维数的参数空间之间跳转,因此这一点成为可能。 ud本文介绍了RJMCMC算法的背景理论。比较标准的MCMC方法。

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