系统的最优分散控制的充分统计量

Nikhil Nigam, S. Lall, P. Hovareshti, Kristopher L. Ezra, L. Mockus, D. Tolani, Shawn Sloan
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引用次数: 1

摘要

多智能体系统的研究主要集中在启发式/半启发式控制方法上,缺乏鲁棒性和泛化性。控制理论技术保证了稳定性(通常是最优性),但结果在范围上是有限的。因此,有必要设计智能控制技术作为子系统动力学,网络结构和控制/决策过程的功能。我们正在开发S4C -一个用于交互机器人系统分析和设计的控制理论框架。我们使用“充分统计量”来推广分离原理-实现解耦的最优控制和估计。这些技术应用于导弹制导问题,证明了对传感器/过程噪声的鲁棒性。基于智能体的仿真体系结构也被开发出来并用于研究。此外,我们使用基于高斯过程回归的验证和验证方法来测试建模假设放松的情况。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Sufficient Statistics for Optimal Decentralized Control in System of Systems
Research in multi-agent systems has mostly focused on heuristic/semi-heuristic methods for control, which lack in robustness and generalizability. Control theoretic techniques guarantee stability (and often optimality), but the results are limited in scope. Hence, there is a need to design intelligent control techniques as a function of sub-system dynamics, network structure and control/decision processes. We are developing S4C - a control theoretic framework for analysis and design of interacting robotic systems. We use “sufficient statistics” to generalize the separation principle - enabling decoupled optimal control and estimation. These techniques are applied to a missile guidance problem, demonstrating robustness to sensor/process noise. An agent-based simulation architecture has also been developed and used for studies. In addition, we use a verification and validation approach based on Gaussian process regression to test for cases where modeling assumptions are relaxed.
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