Guillaume Deffuant

Dr. Guillaume Deffuant

Laboratoire de Psychologie Sociale et Cognitive, Université Clermont Auvergne, INRAE, UR LISC, 63170 Aubière, France
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Research Focus & Metrics

Academic Career Length

20Years (2007-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 January 2017 in Journal of Artificial Societies and Social Simulation
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Journal Article
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AFAndreas Flache
Andreas Flache
MMMichael Mäs
Michael Mäs
TFThomas Feliciani
Thomas Feliciani
Edmund Chattoe-BrownEdmund Chattoe-Brown
Edmund Chattoe-Brown
Guillaume DeffuantGuillaume Deffuant
Guillaume Deffuant
JLJan Lorenz
Jan Lorenz

3 July 2013 in Computational Statistics
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MLMaxime Lenormand
Maxime Lenormand
FJFranck Jabot
Franck Jabot
Guillaume DeffuantGuillaume Deffuant
Guillaume Deffuant

1 August 2007 in Journal of Business Research
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Journal Article
Closed access
NGNigel Gilbert
Nigel Gilbert
WJWander Jager
Wander Jager
Guillaume DeffuantGuillaume Deffuant
Guillaume Deffuant
IAIqbal Adjali
Iqbal Adjali

1 January 2015 in Natures Sciences Sociétés
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Guillaume DeffuantGuillaume Deffuant
Guillaume Deffuant
ABArnaud Banos
Arnaud Banos
DCDavid Chavalarias
David Chavalarias
CBCyrille Bertelle
Cyrille Bertelle
NBNicolas Brodu
Nicolas Brodu
FVFranck Varenne
Franck Varenne
Nous distinguons trois visions de la complexité afin de clarifier les contours de la recherche dans ce domaine. Nous utilisons le démon de Laplace comme référence pour présenter ces visions. La vision 1 brise le rêve du démon de Laplace en identifiant des systèmes particuliers qui lui résistent en mathématiques, physique et informatique. La vision 2 propose une nouvelle version du rêve de Laplace fondée sur la disponibilité récente de grandes quantités de données et de nouvelles technologies de programmation, de stockage et de calcul. La vision 3 met le démon face au défi de simuler la subjectivité et ses effets collectifs. We identify three different visions of complexity with the aim to clarify the research field on complex systems. We use Laplace’s demon as a reference for formulating these visions. Vision 1 breaks Laplace’s dream by exhibiting fundamental difficulties in mathematics, physics and computer sciences hampering to derive systemic properties from the knowledge of components characteristics and their interactions rules. Vision 2 reactivates Laplace’s dream, with new demons based on increased computation power and big data availability, yet subject to the limitation identified by vision 1. Finally, vision 3 challenges Laplace’s demon to simulate subjectivity, counterfactuals, empathy and their cascading collective effects.

1 September 2018 in Advances in Complex Systems
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Guillaume DeffuantGuillaume Deffuant
Guillaume Deffuant
IBIlaria Bertazzi
Ilaria Bertazzi
SHSylvie Huet
Sylvie Huet

1 June 2016 in Journal of Theoretical Biology
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Journal Article
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TLThéophile Lohier
Théophile Lohier
FJFranck Jabot
Franck Jabot
AWAlexandra Weigelt
Alexandra Weigelt
BSBernhard Schmid
Bernhard Schmid
Guillaume DeffuantGuillaume Deffuant
Guillaume Deffuant
Community dynamics is influenced by multiple ecological processes such as environmental spatiotemporal variation, competition between individuals and demographic stochasticity. Quantifying the respective influence of these various processes and making predictions on community dynamics require the use of a dynamical framework encompassing these various components. We here demonstrate how to adapt the framework of stochastic community dynamics to the peculiarities of herbaceous communities, by using a short temporal resolution adapted to the time scale of competition between herbaceous plants, and by taking into account the seasonal drops in plant aerial biomass following winter, harvesting or consumption by herbivores. We develop a hybrid inference method for this novel modelling framework that both uses numerical simulations and likelihood computations. Applying this methodology to empirical data from the Jena biodiversity experiment, we find that environmental stochasticity has a larger effect on community dynamics than demographic stochasticity, and that both effects are generally smaller than observation errors at the plot scale. We further evidence that plant intrinsic growth rates and carrying capacities are moderately predictable from plant vegetative height, specific leaf area and leaf dry matter content. We do not find any trade-off between demographical components, since species with larger intrinsic growth rates tend to also have lower demographic and environmental variances. Finally, we find that our model is able to make relatively good predictions of multi-specific community dynamics based on the assumption of competitive symmetry.