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Loop eigenvalue elasticity analysis: three case studies

机译:环路特征值弹性分析:三个案例研究

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We explore the application of loop eigenvalue elasticity analysis (LEEA) to three different models in order to assess the potential of the method for generating insights about model behavior and to uncover issues in developing the method further. The results indicate that the utility of the method depends upon the character of the model and dynamics involved. In models where the transient behavior is of interest, the method yields insights on a par with the pathway participation method, though better tools to link the method to time paths of particular variables are needed. In quasi-linear models, LEEA shows the most promise, quickly revealing the different behavior modes and the associated dominant structures. Finally, analysis of a nonlinear chaotic model reveals that the eigenvalues may change rapidly even during phases when the mode of behavior appears constant, limiting the insights gained from LEEA analysis. The paper concludes with our thoughts on the strengths and weaknesses of the LEEA and suggestions for future work.
机译:我们探索将环路特征值弹性分析(LEEA)应用于三个不同的模型,以评估该方法产生关于模型行为的见解的潜力,并发现进一步开发该方法的问题。结果表明,该方法的实用性取决于模型的特性和所涉及的动力学。在需要关注瞬态行为的模型中,尽管需要更好的工具来将方法链接到特定变量的时间路径,但该方法可以与途径参与方法相提并论。在准线性模型中,LEEA最有前途,可以迅速揭示出不同的行为模式和相关的主导结构。最后,对非线性混沌模型的分析表明,即使在行为模式保持恒定的阶段,特征值也可能快速变化,这限制了从LEEA分析中获得的见识。本文总结了我们对LEEA的优缺点的思想以及对未来工作的建议。

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