Free-Energy Minimizing Policies Under Generative Model Ambiguity
Abstract
A variational free-energy framework for robust decision-making under generative model ambiguity yields a minimax optimal control problem solved via a convergent non-convex optimization algorithm.
We present a variational free-energy formulation for distributionally robust decision-making with ambiguity in the generative model. The formulation, related to a broad range of learning and control frameworks, yields a minimax optimal control problem where maximization is over an uncertainty set that represents ambiguities. We prove that computing the optimal policy requires solving a non-convex minimization problem and propose an algorithm with convergence guarantees to find the solution. The effectiveness of our results is illustrated via simulations on a pendulum swing-up problem.
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