2015
DOI: 10.11128/sne.25.bn17r.10283
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Modelling and Simulation of a SIR-type Epidemic with Cellular Automata and Ordinary Differential Equations – Definition ARGESIM Benchmark C17R

Abstract: This Comparison investigates a classical population model for the spread of infection diseases (SIR ordinary differential equations model by Kermack and McKendrick) and an inhomogeneous spatial approach using cellular automata. An identification of parameters based on an abstract time discrete conceptual model is presented. The tasks of this comparison include the validation and analysis of this identification, an investigation on the impact of different spatial dynamics in the cellular automaton modelling app… Show more

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Cited by 2 publications
(5 citation statements)
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“…The model was implemented as described in the revised comparison [1] with one exception, which was previously explained resulting in equation 1 for the dimension of the lattice. The initial conditions, represented by the individuals of every population group at time t = 0, were uniformly distributed in the cells of the lattice, which was implemented as a matrix M ∈ N n×n×6 .…”
Section: Cellular Automatonmentioning
confidence: 99%
See 3 more Smart Citations
“…The model was implemented as described in the revised comparison [1] with one exception, which was previously explained resulting in equation 1 for the dimension of the lattice. The initial conditions, represented by the individuals of every population group at time t = 0, were uniformly distributed in the cells of the lattice, which was implemented as a matrix M ∈ N n×n×6 .…”
Section: Cellular Automatonmentioning
confidence: 99%
“…After initializing the LGCA the movement phase is implemented according to the rules, which were defined in the revised comparison [1] and extended by the boundary condition presented in the Introduction.…”
Section: Cellular Automatonmentioning
confidence: 99%
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“…While CA today are applied in a number of domains, for example fault-tolerant quantum computing (see [25]), image encryption (see [19]), modeling of epidemic spreading (see [17]), and object detection in computer vision (see [21]), this paper takes a closer look at their application in the area of modeling and simulation.…”
Section: Introductionmentioning
confidence: 99%