Aggregative games and best-reply potentials

By M. K. Jensen. 2010

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Distributed Nash equilibrium seeking for aggregative games with coupled constraints (2016, background): “sadaghiani & Pavel 2016). Aggregative games have become an important type of games since the well-known Cournot model was proposed, and have recently been studied in the literature, referring to (Jensen 2010, Cornes & Hartley 2012), for its broad application in public environmental models (C”
Multiproduct-Firm Oligopoly: An Aggregative Games Approach (2018, background): “The second (and, to some extent, the third) difficulty prevents us from using Jensen (2010)’s existence theorem for aggregative games with monotone best replies.”
Distributed Algorithms for Aggregative Games on Graphs (2016, background): “The ubiquity of such games has grown immensely in the last two decades and examples emerge in the form of supply function games [17], common agency games [17], and power and rate control in communication networks [2, 3, 4, 62] (see [1] for more examples).”