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首页> 外文期刊>International journal of non-linear mechanics >Bayesian parameter identification in dynamic state space models using modified measurement equations
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Bayesian parameter identification in dynamic state space models using modified measurement equations

机译:动态状态空间模型中贝叶斯参数辨识的改进测量方程

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摘要

When Markov chain Monte Carlo (MCMC) samplers are used in problems of system parameter identification, one would face computational difficulties in dealing with large amount of measurement data and (or) low levels of measurement noise. Such exigencies are likely to occur in problems of parameter identification in dynamical systems when amount of vibratory measurement data and number of parameters to be identified could be large. In such cases, the posterior probability density function of the system parameters tends to have regions of narrow supports and a finite length MCMC chain is unlikely to cover pertinent regions. The present study proposes strategies based on modification of measurement equations and subsequent corrections, to alleviate this difficulty. This involves artificial enhancement of measurement noise, assimilation of transformed packets of measurements, and a global iteration strategy to improve the choice of prior models. Illustrative examples cover laboratory studies on a time variant dynamical system and a bending-torsion coupled, geometrically non-linear building frame under earthquake support motions.
机译:当将马尔可夫链蒙特卡罗(MCMC)采样器用于系统参数识别问题时,在处理大量测量数据和(或)低水平的测量噪声时将面临计算困难。当振动测量数据的数量和要识别的参数数量可能很大时,这种紧急情况很可能发生在动力系统中的参数识别问题中。在这种情况下,系统参数的后验概率密度函数倾向于具有狭窄支撑区域,而有限长度的MCMC链则不太可能覆盖相关区域。本研究提出了基于修改测量方程和后续修正的策略,以减轻这一困难。这包括人为地提高测量噪声,同化转换后的测量数据包以及采用全局迭代策略来改进现有模型的选择。说明性示例涵盖了对时变动力系统和地震支撑运动下的弯扭耦合,几何非线性建筑框架的实验室研究。

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