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Identification in dynamic networks with known interconnection topology

机译:具有已知互连拓扑的动态网络中的标识

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The problem of identifying dynamical models on the basis of measurement data is usually considered in a classical open-loop or closed-loop setting. In this paper this problem is generalized to dynamical systems that operate in a complex interconnection structure and a particular transfer function in the network needs to be identified. It is shown that classical methods of closed-loop identification in the prediction error context, can be generalized to provide consistent model estimates, under specified experimental circumstances. This applies to indirect methods that rely on external excitation signals like two-stage and IV methods, as well as to the direct method that relies on consistent noise models. Graph theoretical tools are presented to verify the topological conditions under which the several methods lead to consistent estimates of the network transfer functions.
机译:通常在经典的开环或闭环设置中考虑基于测量数据识别动力学模型的问题。本文将这个问题推广到以复杂的互连结构运行的动态系统,并且需要确定网络中的特定传递函数。结果表明,在特定的实验条件下,可以将经典的预测误差上下文中的闭环识别方法进行推广,以提供一致的模型估计。这适用于依赖外部激励信号的间接方法,例如两阶段和IV方法,以及依赖于一致噪声模型的直接方法。提出了图论工具来验证拓扑条件,在该条件下,几种方法可导致对网络传递函数的一致估计。

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