Titre
Hamilton's rule, the evolution of behavior rules and the wizardry of control theory.
Type
article
Institution
UNIL/CHUV/Unisanté + institutions partenaires
Périodique
Auteur(s)
Lehmann, L.
Auteure/Auteur
Liens vers les personnes
Liens vers les unités
ISSN
1095-8541
Statut éditorial
Publié
Date de publication
2022-12-21
Volume
555
Première page
111282
Peer-reviewed
Oui
Langue
anglais
Notes
Publication types: Journal Article
Publication Status: ppublish
Publication Status: ppublish
Résumé
This paper formalizes selection on a quantitative trait affecting the evolution of behavior (or development) rules through which individuals act and react with their surroundings. Combining Hamilton's marginal rule for selection on scalar traits and concepts from optimal control theory, a necessary first-order condition for the evolutionary stability of the trait in a group-structured population is derived. The model, which is of intermediate level of complexity, fills a gap between the formalization of selection on evolving traits that are directly conceived as actions (no phenotypic plasticity) and selection on evolving traits that are conceived as strategies or function valued actions (complete phenotypic plasticity). By conceptualizing individuals as open deterministic dynamical systems expressing incomplete phenotypic plasticity, the model captures selection on a large class of phenotypic expression mechanisms, including developmental pathways and learning under life-history trade-offs. As an illustration of the results, a first-order condition for the evolutionary stability of behavior response rules from the social evolution literature is re-derived, strengthened, and generalized. All results of the paper also generalize directly to selection on multidimensional quantitative traits affecting behavior rule evolution, thereby covering neural and gene network evolution.
PID Serval
serval:BIB_621619461CE1
PMID
Open Access
Oui
Date de création
2022-06-18T13:58:38.345Z
Date de création dans IRIS
2025-05-21T01:25:41Z
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Nom
22HRConstantContral.pdf
Version du manuscrit
preprint
Taille
626.59 KB
Format
Adobe PDF
PID Serval
serval:BIB_621619461CE1.P001
URN
urn:nbn:ch:serval-BIB_621619461CE19
Somme de contrôle
(MD5):571ad01f615ec408fd00a1bc21947576