Comparison of global sensitivity analysis methods for a fire spread model with a segmented characteristic

IF 4.4 2区 数学 Q1 COMPUTER SCIENCE, INTERDISCIPLINARY APPLICATIONS Mathematics and Computers in Simulation Pub Date : 2024-10-11 DOI:10.1016/j.matcom.2024.10.012
Shi-Shun Chen, Xiao-Yang Li
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Abstract

Global sensitivity analysis (GSA) can provide rich information for controlling output uncertainty. In practical applications, segmented models are commonly used to describe an abrupt model change. For segmented models, the complicated uncertainty propagation during the transition region may lead to different importance rankings of different GSA methods. If an unsuitable GSA method is applied, misleading results will be obtained, resulting in suboptimal or even wrong decisions. In this paper, four GSA indices, i.e., Sobol index, mutual information, delta index and PAWN index, are applied for a segmented fire spread model (Dry Eucalypt). The results show that four GSA indices give different importance rankings during the transition region since segmented characteristics affect different GSA indices in different ways. We suggest that analysts should rely on the results of different GSA indices according to their practical purpose, especially when making decisions for segmented models during the transition region.
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具有分段特征的火灾蔓延模型的全局敏感性分析方法比较
全局敏感性分析(GSA)可以为控制输出的不确定性提供丰富的信息。在实际应用中,分段模型通常用于描述模型的突然变化。对于分段模型,过渡区域内复杂的不确定性传播可能会导致不同 GSA 方法的重要性排序不同。如果采用了不合适的 GSA 方法,就会得到误导性的结果,导致次优甚至错误的决策。本文将四种 GSA 指数,即 Sobol 指数、互信息、delta 指数和 PAWN 指数,应用于分段火灾蔓延模型(干桉树)。结果表明,由于分段特征以不同方式影响不同的 GSA 指数,因此四种 GSA 指数在过渡区域给出了不同的重要性排序。我们建议分析人员应根据自己的实际目的,依赖不同 GSA 指数的结果,尤其是在过渡区域对分段模型进行决策时。
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来源期刊
Mathematics and Computers in Simulation
Mathematics and Computers in Simulation 数学-计算机:跨学科应用
CiteScore
8.90
自引率
4.30%
发文量
335
审稿时长
54 days
期刊介绍: The aim of the journal is to provide an international forum for the dissemination of up-to-date information in the fields of the mathematics and computers, in particular (but not exclusively) as they apply to the dynamics of systems, their simulation and scientific computation in general. Published material ranges from short, concise research papers to more general tutorial articles. Mathematics and Computers in Simulation, published monthly, is the official organ of IMACS, the International Association for Mathematics and Computers in Simulation (Formerly AICA). This Association, founded in 1955 and legally incorporated in 1956 is a member of FIACC (the Five International Associations Coordinating Committee), together with IFIP, IFAV, IFORS and IMEKO. Topics covered by the journal include mathematical tools in: •The foundations of systems modelling •Numerical analysis and the development of algorithms for simulation They also include considerations about computer hardware for simulation and about special software and compilers. The journal also publishes articles concerned with specific applications of modelling and simulation in science and engineering, with relevant applied mathematics, the general philosophy of systems simulation, and their impact on disciplinary and interdisciplinary research. The journal includes a Book Review section -- and a "News on IMACS" section that contains a Calendar of future Conferences/Events and other information about the Association.
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Editorial Board News of IMACS IMACS Calendar of Events Shifted Chebyshev collocation with CESTAC-CADNA-based instability detection for nonlinear Volterra–Hammerstein integral equations Approximation of generalized time fractional derivatives: Error analysis via scale and weight functions
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