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Controllability Gramian of Nonlinear Gaussian Process State Space Models with Application to Model Sparsification ?

机译:非线性高斯过程状态空间模型的可控性克百万,应用于模型稀疏

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For linear control systems, the so-called controllability Gramian has played an important role to quantify how effectively the dynamical states can be driven to a target one by a suitable driving input. On the other hand, thanks to the availability of Big Data, the Gaussian process state space model, a data-driven probabilistic modeling framework, has attracted much attention in recent years. In this paper, we newly introduce the concept of the controllability Gramian for nonlinear dynamics represented by the Gaussian process state space model, aiming at better understanding of this new modeling framework. Then, its effective calculation method and application to model sparsification are investigated.
机译:对于线性控制系统,所谓的可控性克朗尼亚人发挥了重要作用,以通过合适的驱动输入量化动态状态如何有效地驱动到目标。另一方面,由于大数据的可用性,高斯过程状态空间模型,数据驱动的概率建模框架,近年来引起了很多关注。在本文中,我们新介绍了高斯过程状态空间模型所代表的非线性动态的可控性克明师的概念,旨在更好地了解这一新的建模框架。然后,研究了其有效的计算方法和应用于模型稀疏化。

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