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Lightening the Performance Burden of Individual-Based Models through Dimensional Analysis and Scale Modeling

机译:通过尺寸分析和尺度建模借出基于基于模型的性能负担

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The System Dynamics community is increasingly applying individual-based models for insight. Such models offer particular value for investigating the effects of targeted interventions and for studying systems with populations exhibiting high heterogeneity, complex and dynamic network structures. Unfortunately, simulation of such models for large populations is often extremely expensive. While it is desirable to gain insight into the behavior of models using reduced-scale populations, naive construction of such reduced-size models can yield erroneous conclusions. Within this paper, we have described a rigorous, systematic and general technique for building such models.While the described technique requires further development to address the full richness of modern modeling practice, we believe that it has considerable potential.More broadly, we believe that dimensional analysis offers many inviting avenues for future research. Specifically, we believe there are high benefits to be gained by applying dimensional scaling theory to model analysis. We believe these benefits are likely to be particularly substantial for individual-based models which are less tractable to closed-form analysis. We believe that the concepts and associated tools of incomplete similitude and intermediate asymptotics hold particular promise for further simplification of dimensional reasoning for individual-based systems. By building on dimensional approaches directly confronting the issue of multi-scale analysis and approximation, renormalization group theory may also be of great value.
机译:系统动态社区越来越多地应用基于个人的洞察模型。这些模型提供了调查目标干预措施和研究具有高异质性,复杂和动态网络结构的群体的效果的特定价值。遗憾的是,为大型人群的这种模型的仿真通常非常昂贵。虽然期望使用降低尺度群体深入了解模型的行为,但是这种减少尺寸模型的天真结构可以产生错误的结论。在本文中,我们已经描述了制造此类模型的严格,系统和一般的技术。当所述技术需要进一步发展以解决现代建模实践的全部丰富性,我们相信它具有相当大的潜力。我们相信尺寸分析提供了许多邀请途径,用于将来的研究。具体而言,我们认为通过将尺寸缩放理论应用于模型分析,可以获得高利益。我们认为,这些益处可能对基于个体的模型来说特别重要,这些模型不太易于闭合形式分析。我们认为,不完整的模拟和中间渐近学的概念和相关工具具有特定的承诺,以进一步简化基于个别的系统的尺寸推理。通过直接面对多尺度分析和近似问题的尺寸方法,重整化组理论也可能具有很大的价值。

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