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We consider mean field games with ergodic cost in the framework of a general discrete time controlled Markov processes.
Stochastic optimal control
Dimitri P. Bertsekas and Steven E. Shreve · 1978
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Real and complex analysis
Walter Rudin · 1987
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Discrete-time controlled Markov processes with average cost criterion: a survey
Aristotle Arapostathis, Vivek S. Borkar, Emmanuel Fernández-Gaucherand, Mrinal K. Ghosh, and Steven I. Marcus · 1993
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Charalambos D. Aliprantis and Kim C. Border · 1999
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Onésimo Hernández-Lerma and Jean Bernard Lasserre · 1999
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Minyi Huang, Roland P. Malhamé, and Peter E. Caines · 2006
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Infinite horizon risk sensitive control of discrete time Markov processes under minorization property
Giovanni B. Di Masi and Łukasz Stettner · 2007
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Jean-Michel Lasry and Pierre-Louis Lions · 2007
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René Carmona and François Delarue · 2013
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The derivation of ergodic mean field game equations for several populations of players
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Continuous time finite state mean field games
Diogo A. Gomes, Joana Mohr, and Rafael Rigão Souza · 2013
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Linear-quadratic N N -person and mean-field games with ergodic cost
Martino Bardi and Fabio S. Priuli · 2014
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On the connection between symmetric N N -player games and mean field games
Markus Fisher · 2014
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Mean field games models—a brief survey
Diogo A. Gomes and João Saúde · 2014
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V. N. Kolokoltsov · 2012
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Existence and uniqueness result for mean field games with congestion effect on graphs
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On solutions of mean field games with ergodic costs
Ari Arapostathis, Anup Biswas, and Johnson Carroll · 2015
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