Mean field game with state augmentation proves existence and uniqueness of decentralized battery charging equilibria for any continuous monotonic price function and reduces to two Riccati equations when the price is affine.
Mean field games
2 Pith papers cite this work. Polarity classification is still indexing.
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Mean-field game equilibrium calibrated to historical de-pegs attributes most peg recovery to primary-market arbitrage and identifies a nonlinear stress threshold for slow recovery.
citing papers explorer
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Price-Coordinated Mean Field Games with State Augmentation for Decentralized Battery Charging
Mean field game with state augmentation proves existence and uniqueness of decentralized battery charging equilibria for any continuous monotonic price function and reduces to two Riccati equations when the price is affine.
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Who Restores the Peg? A Mean-Field Game Approach to Model Stablecoin Market Dynamics
Mean-field game equilibrium calibrated to historical de-pegs attributes most peg recovery to primary-market arbitrage and identifies a nonlinear stress threshold for slow recovery.