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ANALYSIS OF HYBRID DYNAMICAL SYSTEMS WITH UNCERTAINTY IN INITIAL CONDITIONS

机译:初始条件不确定的混合动力系统分析

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摘要

Hybrid dynamical systems (HDS) models are backbone of modeling a myriad of systems found in systems engineering, buildings, manufacturing, auto-pilot control, and chemical processes domains among others. Uncertainty quantification (UQ) techniques to ascertain output variability in HDS with parametric uncertainty is relatively understudied topic. In this paper, we present a novel method to enable UQ of HDSs. Specifically, we outline a computational pipeline to solve different types of Stochastic Hybrid Systems (SHS) with uncertainty in initial conditions. The developed method is based on a numerical integration technique Conjugate Unscented Transform (CUT) and discrete UQ technique. The developed method has been applied to different range of problems including theoretical problems and real life mechanical systems modeled in Simulink environment. Performance of the proposed method has been compared against Monte Carlo and Unscented Transform methods. Results indicate superior performance of the proposed technique over the existing methods.
机译:混合动力系统(HDS)模型是对在系统工程,建筑,制造,自动驾驶控制和化学过程域等中发现的众多系统进行建模的基础。确定具有参数不确定性的HDS中输出不确定性的不确定性量化(UQ)技术是相对未曾研究过的话题。在本文中,我们提出了一种新的方法来启用HDS的UQ。具体来说,我们概述了一条计算流水线,以解决初始条件不确定的不同类型的随机混合系统(SHS)。所开发的方法基于数​​值积分技术共轭无味变换(CUT)和离散UQ技术。所开发的方法已应用于各种问题,包括理论问题和在Simulink环境中建模的现实生活中的机械系统。所提出的方法的性能已与蒙特卡洛和无味变换方法进行了比较。结果表明所提出的技术优于现有方法的性能。

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