4.6 Article

Mean field games with state constraints: from mild to pointwise solutions of the PDE system

出版社

SPRINGER HEIDELBERG
DOI: 10.1007/s00526-021-01936-4

关键词

49L25; 49N60; 49K40; 49N90

资金

  1. University of Rome Tor Vergata (Consolidate the Foundations 2015)
  2. Istituto Nazionale di Alta Matematica F. Severi (GNAMPA 2016 Research Projects)
  3. MIUR Excellence Department Project [CUP E83C18000100006]
  4. ANR [ANR-16-CE40-0015-01]
  5. AFOSR [FA9550-18-1-0494]

向作者/读者索取更多资源

This paper explores Mean Field Games with state constraints, providing a meaning to the associated PDE system and showing a global semiconvexity property of the value function in optimal control problems with state constraints.
Mean Field Games with state constraints are differential games with infinitely many agents, each agent facing a constraint on his state. The aim of this paper is to provide a meaning of the PDE system associated with these games, the so-called Mean Field Game system with state constraints. For this, we show a global semiconvavity property of the value function associated with optimal control problems with state constraints.

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