Advances in Dynamic Games and Applications

I Dynamic Games: Theory.- On Problems with Information in Some Games: Modelling the Strategies in Some Dynamic Games.- A Historical Perspective on Cooperative Differential Games.- Certainty Equivalence Principle and Minimax Team Problems.- Evolutionary Processes in Signaling Games: The Impact of Different Learning Schemes.- Mixed Strategies for Hierarchical Zero-Sum Games.- The Existence and Uniqueness of Equilibria in Convex Games with Strategies in Hilbert Spaces.- II Stochasic Games.- The Existence of Equilibrium Payoffs in Two-Player Stochastic Games.- Persistently Good Strategies for Nonleavable Stochastic Games with Finite State Space.- On Stochastic Hybrid Zero-Sum Games with Nonlinear Slow Dynamics.- On Multichain Markov Games.- Perturbed Zero-Sum Games with Applications to Stochastic and Repeated Games.- III Solution Methods of Dynamic Games.- Construction of Singular Surfaces.- Parallel Algorithms for the Isaacs Equation.- Computation of S-adapted Equilibria in Piecewise Deterministic Games via Stochastic Programming Methods.- Comparison of Two Numerical Approaches for the Barrier and Value of a Simple Pursuit—Evasion Game.- IV Dynamic Games: Applications.- On Optimal Missile Guidance Upgrades with Dynamic Stackelberg Game Linearizations.- Homicidal Chauffeur Game: Computation of Level Sets of the Value Function.- “The Tragedy of the Commons” Modelled by Large Games.