Transfer of Deep Reactive Policies for MDP Planning
By Aniket Bajpai, Sankalp Garg, Mausam. 2018
31 citations recorded by the source corpus.
Domain-independent probabilistic planners input an MDP description in a factored representation language such as PPDDL or RDDL, and exploit the specifics of the representation for faster planning. Traditional algorithms operate on each problem instance independently, and good methods for transferring experience from policies of other instances of a domain to a new instance do not exist. Recently, researchers have begun exploring the use of deep reactive policies, trained via deep reinforcement learning (RL), for MDP planning domains. One advantage of deep reactive policies is that they are more amenable to transfer learning. In this paper, we present the first domain-independent transfer algorithm for MDP planning domains expressed in an RDDL representation. Our architecture exploits the symbolic state configuration and transition function of the domain (available via RDDL) to learn a shared embedding space for states and state-action pairs for all problem instances of a domain. We then learn an RL agent in the embedding space, making a near zero-shot transfer possible, i.e., without much training on the new instance, and without using the domain simulator at all. Experiments on three different benchmark domains underscore the value of our transfer algorithm. Compared against planning from scratch, and a state-of-the-art RL transfer algorithm, our transfer solution has significantly superior learning curves.
Subfields: Automotive Engineering, Computer Networks and Communications
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In Computer Networks and Communications
- Hector Geffner
- Blai Bonet
- Malte Helmert
- Jussi Rintanen
- Tomas Lozano-Perez
- Leslie Pack Kaelbling
- Silvia Richter
- Matthias Westphal
Citations in the corpus
- Learning First-Order Symbolic Representations for Planning from the Structure of the State Space (2019, background): “More recently, general policies have been learned using deep learning methods but also starting with PDDL models [36, 9, 22, 6].”