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Decentralized finite-horizon suboptimal control for nonlinear interconnected dynamic systems using SDRE approach

机译:使用SDRE方法的非线性互连动态系统的分散有限地平次优控制

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This paper introduces a new approach to ensure the decentralized horizon suboptimal control of interconnected nonlinear systems based on the decentralized finite-state-dependent Riccati equation. This approach is, in fact, a new extension of the state-dependent Riccati equation technique with a finite horizon for the case of large-scale nonlinear systems, which are characterized by the interconnection of n subsystems. The main finding in this work is the use of the Lyapunov direct method of stability analysis, associated with a quadratic function, in order to determine a new sufficient condition to guarantee the global asymptotic stability of the studied systems. We conducted advanced simulations of this new control method on three interconnected inverted pendulums. Our results demonstrate its efficiency and the sufficiency of the new stability conditions.
机译:本文介绍了一种新方法,以确保基于分散的有限状态依赖性Riccati方程的互连非线性系统分散的地平化控制。 事实上,这种方法是具有用于大型非线性系统的有限范围的状态相关的Riccati方程技术的新扩展,其特征在于N子系统的互连。 这项工作中的主要发现是利用Lyapunov直接方法的稳定性分析,与二次功能相关,以确定新的足够条件,以保证研究的全球渐近稳定性。 我们在三个互连的倒立摆在三个互连的倒立摆动中进行了高级模拟。 我们的结果展示了其效率和新稳定条件的充分性。

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