推理动力系统因果关系遗传规划集成的灵敏度分析

Hassan Abdelbari, Kamran Shafi
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引用次数: 0

摘要

动力系统是一种模拟复杂系统在空间和时间上的非线性动力学的数学方法。最近,作者提出了一种基于因果关系的遗传规划(GP)集成方法,用于从系统观测中自动推断动力系统。该方法采用基于专家定义因果模型的变量分解方法。然而,在实践中,由于人类的参与,这些模型必然存在不一致性。因此,在本文中,我们评估了集成方法对输入因果模型的准确性的敏感性,这些模型在集成的形成中用作基础真理。这是通过在模型的因果关系中引入故意噪声来改变已知因果模型的准确性来实现的。使用三个基准问题来评估所提出方法的性能,其中不同集成的输出与标准GP算法进行了比较。实验结果表明,在不同噪声水平下,该方法在推断紧密匹配的目标方程方面是有效的,并且在大多数情况下比标准GP算法学习到更好的模型。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Sensitivity Analysis of a Causality-Informed Genetic Programming Ensemble for Inferring Dynamical Systems
Dynamical system is a mathematical approach to model the non-linear dynamics of complex systems over space and time. A causality-informed genetic programming (GP) ensemble methodology has been proposed recently by the authors to automatically infer dynamical systems from system observations. The method adopts a variable decomposition approach relies on expert defined causal models. However, in practice these models are bound to have inconsistencies due to human involvement. Hence, in this paper we evaluate the sensitivity of the ensemble method to the accuracy of input causal models that are used as ground truth in the formation of the ensemble. This is done by varying the accuracy of known causal models through introducing deliberate noise in models' causal relationships. Three benchmark problems are used to evaluate the performance of the proposed methodology where the output of different ensembles is compared with a standard GP algorithm. The empirical results show the effectiveness of the proposed methodology in inferring closely matching target equations under different levels of noise and learning better models than the standard GP algorithm in most cases.
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