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When can we learn general-sum Markov games with a large number of players sample-efficiently?
Multi-agent reinforcement learning has made substantial empirical progresses in solving
games with a large number of players. However, theoretically, the best known sample …
games with a large number of players. However, theoretically, the best known sample …
The complexity of markov equilibrium in stochastic games
We show that computing approximate stationary Markov coarse correlated equilibria (CCE)
in general-sum stochastic games is PPAD-hard, even when there are two players, the game …
in general-sum stochastic games is PPAD-hard, even when there are two players, the game …
Independent policy gradient for large-scale markov potential games: Sharper rates, function approximation, and game-agnostic convergence
We examine global non-asymptotic convergence properties of policy gradient methods for
multi-agent reinforcement learning (RL) problems in Markov potential games (MPGs). To …
multi-agent reinforcement learning (RL) problems in Markov potential games (MPGs). To …
Model-based multi-agent rl in zero-sum markov games with near-optimal sample complexity
Model-based reinforcement learning (RL), which finds an optimal policy after establishing an
empirical model, has long been recognized as one of the cornerstones of RL. It is especially …
empirical model, has long been recognized as one of the cornerstones of RL. It is especially …
On improving model-free algorithms for decentralized multi-agent reinforcement learning
Multi-agent reinforcement learning (MARL) algorithms often suffer from an exponential
sample complexity dependence on the number of agents, a phenomenon known as the …
sample complexity dependence on the number of agents, a phenomenon known as the …
Breaking the curse of multiagency: Provably efficient decentralized multi-agent rl with function approximation
A unique challenge in Multi-Agent Reinforcement Learning (MARL) is the\emph {curse of
multiagency}, where the description length of the game as well as the complexity of many …
multiagency}, where the description length of the game as well as the complexity of many …
Breaking the curse of multiagents in a large state space: Rl in markov games with independent linear function approximation
We propose a new model,\emph {independent linear Markov game}, for multi-agent
reinforcement learning with a large state space and a large number of agents. This is a class …
reinforcement learning with a large state space and a large number of agents. This is a class …
On last-iterate convergence beyond zero-sum games
Most existing results about last-iterate convergence of learning dynamics are limited to two-
player zero-sum games, and only apply under rigid assumptions about what dynamics the …
player zero-sum games, and only apply under rigid assumptions about what dynamics the …
Independent natural policy gradient always converges in markov potential games
Natural policy gradient has emerged as one of the most successful algorithms for computing
optimal policies in challenging Reinforcement Learning (RL) tasks, yet, very little was known …
optimal policies in challenging Reinforcement Learning (RL) tasks, yet, very little was known …
Revisiting some common practices in cooperative multi-agent reinforcement learning
Many advances in cooperative multi-agent reinforcement learning (MARL) are based on two
common design principles: value decomposition and parameter sharing. A typical MARL …
common design principles: value decomposition and parameter sharing. A typical MARL …