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Decoupled estimation of the parameters and hyperparameters of generalized stochastic constraint TARMA models

机译:广义随机约束TARMA模型的参数和超参数的解耦估计

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Time-dependent ARMA models are a preferred tool the identification of systems with non-stationary characteristics. In order to improve the tracking abilities of the model, the evolution of the time-dependent parameters is defined by either deterministic or stochastic paths. The Generalized linear Stochastic Constraint (GSC) TARMA models define the parameter evolutions by linear difference equations excited by white Gaussian noise. The estimation of these models requires the dual estimation of the time-dependent parameters and the model hyperparameters. The estimation of this models is difficult due to the non-linear coupling between its parameters and hyperparameters. This work features a Maximum A Posteriori decoupled estimation method, where the MAP objective function derived from GSC-TARMA model is sequentially optimized with respect to the parameters and the hyperparameters. The proposed estimation approach is explained and evaluated in the problem of the identification of wind turbine vibration response signals.
机译:依赖时间的ARMA模型是识别具有非平稳特性的系统的首选工具。为了提高模型的跟踪能力,时间相关参数的演变是通过确定性路径或随机路径定义的。广义线性随机约束(GSC)TARMA模型通过由高斯白噪声激发的线性差分方程来定义参数演化。这些模型的估计需要对时间相关参数和模型超参数进行双重估计。由于模型的参数和超参数之间存在非线性耦合,因此很难估算模型。这项工作的特点是最大后验去耦估计方法,其中从GSC-TARMA模型导出的MAP目标函数针对参数和超参数进行了顺序优化。在识别风力发电机振动响应信号的问题中,对提出的估算方法进行了解释和评估。

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