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Actor critic learning algorithms for mean-field control with moment neural networks
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We develop a new policy gradient and actor-critic algorithm for solving mean-field control problems within a continuous time reinforcement learning setting. Our approach leverages a gradient-based representation of the value function, employing parametrized randomized policies. The learning for both the actor (policy) and critic (value function) is facilitated by a class of moment neural network functions on the Wasserstein space of probability measures, and the key feature is to sample directly trajectories of distributions. A central challenge addressed in this study pertains to the computational treatment of an operator specific to the mean-field framework. To illustrate the effectiveness of our methods, we provide a comprehensive set of numerical results. These encompass diverse examples, including multi-dimensional settings and nonlinear quadratic mean-field control problems with controlled volatility.
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Batch Sample-wise Stochastic Optimal Control via Stochastic Maximum Principle
Batch sample-wise stochastic maximum principle with a higher-order forward scheme achieves O(sqrt(1/K + 1/N^2)) convergence for strongly convex stochastic optimal control problems.
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