The paper derives an analytic solution for exploratory mean-variance portfolio selection with regime-switching markets and shows an orthogonality-condition learning rule can learn market parameters that temporal-difference learning cannot.
Control randomisation approach for policy gradient and application to reinforcement learning in optimal switching
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abstract
We propose a comprehensive framework for policy gradient methods tailored to continuous time reinforcement learning. This is based on the connection between stochastic control problems and randomised problems, enabling applications across various classes of Markovian continuous time control problems, beyond diffusion models, including e.g. regular, impulse and optimal stopping/switching problems. By utilizing change of measure in the control randomisation technique, we derive a new policy gradient representation for these randomised problems, featuring parametrised intensity policies. We further develop actor-critic algorithms specifically designed to address general Markovian stochastic control issues. Our framework is demonstrated through its application to optimal switching problems, with two numerical case studies in the energy sector focusing on real options.
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Exploratory Mean-Variance Portfolio Optimization with Regime-Switching Market Dynamics
The paper derives an analytic solution for exploratory mean-variance portfolio selection with regime-switching markets and shows an orthogonality-condition learning rule can learn market parameters that temporal-difference learning cannot.