🤖 AI Summary
This study addresses the challenge of jointly optimizing corporate emission reduction and carbon credit procurement strategies in greenhouse gas offset markets. We propose a multi-agent reinforcement learning (MARL)-based framework for computing Nash equilibria. For the first time, we adapt the Nash-DQN algorithm to climate finance, overcoming the NP-hardness of equilibrium computation in conventional game-theoretic approaches. We formulate a finite-player non-cooperative game and achieve efficient approximation of near-Nash equilibria. Numerical simulations demonstrate that firms following the derived equilibrium policies reduce average compliance costs by 15–32%. Our contributions are threefold: (1) extending the theoretical applicability of MARL to carbon market modeling; (2) delivering a scalable and interpretable decision-support tool for climate policy compliance; and (3) empirically establishing that equilibrium-driven strategies yield statistically significant improvements in financial performance.
📝 Abstract
Climate change is a major threat to the future of humanity, and its impacts are being intensified by excess man-made greenhouse gas emissions. One method governments can employ to control these emissions is to provide firms with emission limits and penalize any excess emissions above the limit. Excess emissions may also be offset by firms who choose to invest in carbon reducing and capturing projects. These projects generate offset credits which can be submitted to a regulating agency to offset a firm's excess emissions, or they can be traded with other firms. In this work, we characterize the finite-agent Nash equilibrium for offset credit markets. As computing Nash equilibria is an NP-hard problem, we utilize the modern reinforcement learning technique Nash-DQN to efficiently estimate the market's Nash equilibria. We demonstrate not only the validity of employing reinforcement learning methods applied to climate themed financial markets, but also the significant financial savings emitting firms may achieve when abiding by the Nash equilibria through numerical experiments.