Adalberto Damino
Ecosystem stability and learning in linear quadratic network games.
Rel. Luca Dall'Asta. Politecnico di Torino, Master of science program in Physics Of Complex Systems, 2023
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Abstract
In the context of Network Games, the linear quadratic model has been extensively used to model strategic interactions between a group of individuals or organisations. In realistic scenarios, it is common to observe uncertainty on both the network structure and game properties, leading to the study of a generalized game where a player lacks informations on who he's interacting with, and the strength of his externalities. A self-confirming equilibrium can arise as the outcome of a learning process, where an agent is unaware of the identity of her neighbors, receiving only an aggregate contribution she best responds to in order to maximize her utility.
The learning process may possible converge to steady states that share some features with the ones reached in the context of ecological communities through the study of the generalized Lotka-Volterra equations using a dynamical mean field method
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