Dynamic MRR function optimization using calculus of variations.
Previous Page 3
Lan, Tian-Syung (2010)
Mathematical Problems in Engineering
Juan J. Manfredi, Mikko Parviainen, Julio D. Rossi (2012)
ESAIM: Control, Optimisation and Calculus of Variations
We consider a two-player zero-sum-game in a bounded open domain Ω described as follows: at a point x ∈ Ω, Players I and II play an ε-step tug-of-war game with probability α, and with probability β (α + β = 1), a random point in the ball of radius ε centered at x is chosen. Once the game position reaches the boundary, Player II pays Player I the amount given by a fixed payoff function F. We give a detailed proof of the fact that...
Juan J. Manfredi, Mikko Parviainen, Julio D. Rossi (2012)
ESAIM: Control, Optimisation and Calculus of Variations
We consider a two-player zero-sum-game in a bounded open domain Ω described as follows: at a point x ∈ Ω, Players I and II play an ε-step tug-of-war game with probability α, and with probability β (α + β = 1), a random point in the ball of radius ε centered at x is chosen. Once the game position reaches the boundary, Player II pays Player I the amount given by a fixed payoff function F. We give a detailed proof of the fact that the value functions of this game satisfy the Dynamic Programming Principle...
Juan J. Manfredi, Mikko Parviainen, Julio D. Rossi (2012)
ESAIM: Control, Optimisation and Calculus of Variations
We consider a two-player zero-sum-game in a bounded open domain Ω described as follows: at a point x ∈ Ω, Players I and II play an ε-step tug-of-war game with probability α, and with probability β (α + β = 1), a random point in the ball of radius ε centered at x is chosen. Once the game position reaches the boundary, Player II pays Player I the amount given by a fixed payoff function F. We give a detailed proof of the fact that...
Previous Page 3