2022
DOI: 10.1177/00375497221143988
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Particle filter–based data assimilation in dynamic data-driven simulation: sensitivity analysis of three critical experimental conditions

Abstract: Data assimilation (DA) is a methodology widely used by different disciplines of science and engineering. It is typically applied to continuous systems with numerical models. The application of DA to discrete-event and discrete-time systems including agent-based models is relatively new. Because of its non-linearity and non-Gaussianity, the particle filter (PF) method is often a good option for stochastic simulation models of discrete systems. The probability distributions of model runs, however, make it comput… Show more

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Cited by 4 publications
(2 citation statements)
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References 40 publications
(74 reference statements)
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“…1,2,22 In particular, to introduce data assimilation to broader audience in the modeling and simulation community, the work of Hu 22 offers a tutorial on Bayesian sequential data assimilation and particle filtering within the context of discrete event simulation. Other related works [23][24][25][26] studied various aspects of particle filter-based data assimilation for discrete event simulations.…”
Section: Particle Filter-based Data Assimilationmentioning
confidence: 99%
“…1,2,22 In particular, to introduce data assimilation to broader audience in the modeling and simulation community, the work of Hu 22 offers a tutorial on Bayesian sequential data assimilation and particle filtering within the context of discrete event simulation. Other related works [23][24][25][26] studied various aspects of particle filter-based data assimilation for discrete event simulations.…”
Section: Particle Filter-based Data Assimilationmentioning
confidence: 99%
“…The particle filter (PF) approach is frequently a viable choice for stochastic simulation models of discrete systems due to its non-linearity and non-Gaussianity. 84 However, it is computationally expensive because of the probability distributions of model runs. In their findings, they observe that the choice of time intervals, rather than the number of particles, more strongly influences the estimation accuracy of such a system using PF.…”
Section: Dt: a Revolution?mentioning
confidence: 99%