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Towards the Evolution of Synthetic Population in Continuous Time
Barthélemy, Johan; Dumont, Morgane; Carletti, Timoteo
2021In Ahrweiler, Petra (Ed.) Advances in Social Simulation - Proceedings of the 15th Social Simulation Conference, 2019
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Keywords :
Continuous evolution; Gillespie algorithm; Synthetic population; Applied Mathematics; Modeling and Simulation; Computer Science Applications
Abstract :
[en] Synthetic populations are tools widely spread in the agent-based community for representing a baseline population of interest whose dynamics and evolution will be simulated and studied. The dynamic evolution of the synthetic population has been typically performed using a discrete and fixed time step. A continuous approach based on the Gillespie algorithm is proposed in this research. Preliminary experiments illustrate the potential of the new method before future work are discussed.
Disciplines :
Quantitative methods in economics & management
Author, co-author :
Barthélemy, Johan ;  University of Wollongong, Wollongong, Australia
Dumont, Morgane  ;  Université de Liège - ULiège > HEC Liège : UER > UER Opérations : Quantitative Models and Methods in Management ; University of Namur, Namur, Belgium
Carletti, Timoteo ;  University of Namur, Namur, Belgium
Language :
English
Title :
Towards the Evolution of Synthetic Population in Continuous Time
Publication date :
2021
Event name :
15th Social Simulation Conference
Event place :
Mainz, Deu
Event date :
23-09-2019 => 27-09-2019
Audience :
International
Main work title :
Advances in Social Simulation - Proceedings of the 15th Social Simulation Conference, 2019
Editor :
Ahrweiler, Petra
Publisher :
Springer Science and Business Media B.V.
ISBN/EAN :
978-3-03-061502-4
Peer reviewed :
Editorial reviewed
Funding text :
Fig. 19.5 Number of births per month assuming a constant uniform probability distribution over the year (left panel) and a non-uniform probability distribution (right panel) Acknowledgements The authors wish to thank their respective institution for their continuous support. We gratefully acknowledge the support of NVIDIA Corporation with the donation of the Titan V GPU used for this research.
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