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1. Evolutionary Game Based Strategy Selection for Hybrid V2V Communications.

2. Supply Function Game Based Energy Management Between Electric Vehicle Charging Stations and Electricity Distribution System Considering Quality of Service.

3. Escort Evolutionary Game Dynamics Approach for Integral Load Management of Electric Vehicle Fleets.

4. Distributed Population Dynamics: Optimization and Control Applications.

5. Graphical Nash Equilibria and Replicator Dynamics on Complex Networks.

6. Linear Quadratic Mean Field Games: Asymptotic Solvability and Relation to the Fixed Point Approach.

7. A Hierarchical Game With Strategy Evolution for Mobile Sponsored Content and Service Markets.

8. Mean Field Optimal Energy Management of Plug-In Hybrid Electric Vehicles.

9. Discrete-Time Selfish Routing Converging to the Wardrop Equilibrium.

10. Linear–Quadratic Mean-Field Game for Stochastic Delayed Systems.

11. Dynamic Demand and Mean-Field Games.

12. Learning in Mean-Field Games.

13. An Electric Vehicle Load Management Application of the Mixed Strategist Dynamics and the Maximum Entropy Principle.

14. $\epsilon$-Nash Equilibria for Partially Observed LQG Mean Field Games With a Major Player.

15. Backward Mean-Field Linear-Quadratic-Gaussian (LQG) Games: Full and Partial Information.

16. Decentralized Convergence to Nash Equilibria in Constrained Deterministic Mean Field Control.

17. Energy-Aware Dynamic Cooperative Strategy Selection for Relay-Assisted Cellular Networks: An Evolutionary Game Approach.

18. Evolutionary Dynamics of Information Diffusion Over Social Networks.

19. Game Theoretic Approach for Achieving Optimum Overall Efficiency in DC/DC Converters.

20. Dynamic Population Games for Optimal Dispatch on Hierarchical Microgrid Control.

21. Dynamic Backhaul Resource Allocation: An Evolutionary Game Theoretic Approach.

22. A Game-Theoretic Approach to Hypergraph Clustering.

23. Wireless Multicast Using Relays: Incentive Mechanism and Analysis.

24. Risk-Sensitive Mean-Field Games.

25. Nash, Social and Centralized Solutions to Consensus Problems via Mean Field Control Theory.