Verifying Spatiotemporal Systems via Robustness Bounds: An Application to Unmanned Underwater Vehicles

Tiancheng Liu, Xiangxue Zhao, K. Quigley, S. Azarm, S. Gabriel, D. Lordan
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引用次数: 1

Abstract

The authors present an approach for verifying computer simulations for spatiotemporal systems. Specifically, the goal is to confirm that the computer simulation for a linear controller of an Unmanned Underwater Vehicle (UUV) correctly captures key elements of a conceptual model for the UUV controller. The key elements considered are stability and robustness of the UUV’s control system model. Here, stability refers to asymptotic stability of the model’s state variables, assuming bounded input parameters. Robustness refers to the model’s ability to handle uncertainty in these parameters. The verification is performed in two steps. First, for a fixed UUV controller, a maximum range of uncertain parameters is found and for that entire range confirmed that the computer simulation remains stable as required by the conceptual model. Next, a combination of control cost function and range of uncertain parameters is optimized while maintaining UUV stability, again, for the entire range of uncertainty and as required by the conceptual model. In both steps, independent Monte-Carlo simulations are performed to confirm the verification.
通过鲁棒性边界验证时空系统:在无人潜航器上的应用
作者提出了一种验证时空系统计算机模拟的方法。具体来说,目标是确认无人水下航行器(UUV)线性控制器的计算机模拟正确捕获了UUV控制器概念模型的关键元素。考虑的关键因素是UUV控制系统模型的稳定性和鲁棒性。这里的稳定性是指模型状态变量的渐近稳定性,假设输入参数有界。鲁棒性是指模型处理这些参数中的不确定性的能力。验证分两个步骤执行。首先,对于固定的UUV控制器,找到不确定参数的最大范围,并在整个范围内确认计算机模拟保持概念模型所要求的稳定。接下来,在保持UUV稳定性的同时,优化控制成本函数和不确定参数范围的组合,同样是针对整个不确定范围和概念模型的要求。在这两个步骤中,进行了独立的蒙特卡罗模拟来确认验证。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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