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A Unifying Framework for Submodular Mean Field Games
2. A general approach to submodular MFGs
2.3. Existence and approximation of MFG solutions
1. Introduction
1.1. Existence and approximation results in MFGs
1.2. Examples.
1.3. Outline of the paper
General notation
2. A general approach to submodular MFGs
2.1. Formulation of the abstract model
2.2. Submodularity conditions and properties of the best-response-map
2.3. Existence and approximation of MFG solutions
3. Lattices of measures related to submodular MFG
4. Submodular mean field games with Markov chains
5. Submodular mean field games with singular controls
5.1. Controlled geometric Brownian motion and common noise
5.2. Nonconvex case without common noise
5.3. Remarks and extensions
6. Submodular mean field games with reflecting boundary conditions
6.1. Formulation of the model
6.2. Reformulation via control rules and preliminary results
6.3. Existence and approximation of equilibria
7. Supermodular mean field games with optimal stopping
7.1. Formulation of the model
7.2. Reformulation and preliminary results
7.3. Existence and approximation of equilibria
7.4. Comments and examples
Appendix A. Lattice-theoretic preliminaries
References
Arbeitspapier
A Unifying Framework for Submodular Mean Field Games
Entstehung
2022
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